From 9da27bfc8ba5bce73b481ac0687b9750fc807431 Mon Sep 17 00:00:00 2001
From: baiobelfer <baiobelfer@gmail.com>
Date: Fri, 31 Jan 2025 22:42:44 +0100
Subject: [PATCH] added: 	py 	tables/*.tex

---
 doc/main.pdf                      | Bin 259844 -> 267744 bytes
 doc/main.tex                      | 134 +++----------------
 doc/py/ws.py                      | 111 ++++++++++++++++
 doc/py/ws_a.py                    |  92 +++++++++++++
 doc/py/wso.py                     | 102 +++++++++++++++
 doc/py/wso_a.py                   | 121 +++++++++++++++++
 doc/tables/liczby_rzeczywiste.tex | 207 ++++++++++++++++++++++++++++++
 doc/tables/wo.tex                 |  29 +++++
 doc/tables/ws.tex                 |  31 +++++
 9 files changed, 713 insertions(+), 114 deletions(-)
 create mode 100644 doc/py/ws.py
 create mode 100644 doc/py/ws_a.py
 create mode 100644 doc/py/wso.py
 create mode 100644 doc/py/wso_a.py
 create mode 100644 doc/tables/liczby_rzeczywiste.tex
 create mode 100644 doc/tables/wo.tex
 create mode 100644 doc/tables/ws.tex

diff --git a/doc/main.pdf b/doc/main.pdf
index d6f3ee69c333b5a2a006454c012460b5c76ff640..9e6ecfac36bfdfe4d72d5f2478f618bcb29ab898 100644
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diff --git a/doc/main.tex b/doc/main.tex
index 266c71c..3fc1bb7 100644
--- a/doc/main.tex
+++ b/doc/main.tex
@@ -11,6 +11,11 @@
 }
 
 \usepackage{longtable}
+\usepackage[table]{xcolor}
+  
+% \usepackage{pdflscape}
+
+
 \usepackage{amsmath}
 \usepackage{ulem}
 
@@ -292,11 +297,11 @@
 % § 2
 %-----------------------------------------
 
-\paragraf{SO obejmuje:}
+\paragraf{Szczegółowe Ocenianie obejmuje:}
 
 \begin{longenum}
   \item Wymagania ogólne i~szczegółowe, wynikające z~podstawy programowej \textbf{PP}\footnotemark[2].
-  \item Punktację wymagań oraz określenie minimalnej liczby punktów, które zapewniają realizację wymagań edukacyjnych, zgodnie z~rozkładem materiału (\textbf{RM\footnotemark[3]}), w~którym przypisano działy z (\textbf{PP})\footnotemark[2] do danego \textcolor{blue}{poziomu nauczania}.
+  \item Punktację wymagań oraz określenie minimalnej liczby punktów, które zapewniają realizację wymagań edukacyjnych, zgodnie z~rozkładem materiału (\textbf{RM\footnotemark[3]}), w~którym przypisano działy z (\textbf{PP}\footnotemark[2]) do \textcolor{blue}{1 poziomu nauczania}.
   \item Zakres stosowania progów procentowych i~sposób ich przeliczania na oceny.
 
   % \item Sposoby i formy sprawdzania wiedzy (prace klasowe, kartkówki, odpowiedzi ustne, projekty itp.).
@@ -436,124 +441,25 @@
 
 
 \paragraf{Wymagania ogólne}
+\input{tables/wo}
 
-\begin{longtable}{|p{0.05\textwidth}|p{0.85\textwidth}|}
-  \hline
-  \textbf{Lp.} & \textbf{Treści kształcenia} \\
-  \hline
-  \endhead
 
-  1. & \textbf{Kształcenie sprawności rachunkowej oraz rozumienia pojęć i procedur matematycznych.} \\
-  \hline
-  1.1 & Uczeń posługuje się liczbami rzeczywistymi, dokonuje obliczeń i przekształceń wyrażeń algebraicznych oraz poprawnie interpretuje wynik każdego działania w kontekście zadania. \\
-  \hline
-  1.2 & Uczeń stosuje właściwą terminologię i zapis symboliczny, wynikający z podstawowych struktur matematycznych. \\
-  \hline
-
-  2. & \textbf{Rozwiązywanie problemów, modelowanie matematyczne i wnioskowanie.} \\
-  \hline
-  2.1 & Uczeń formułuje i rozwiązuje typowe zadania problemowe z zastosowaniem właściwych metod i narzędzi matematycznych. \\
-  \hline
-  2.2 & Uczeń interpretuje otrzymane wyniki, uwzględniając kontekst zadania, i przedstawia logiczne uzasadnienia. \\
-  \hline
-
-  3. & \textbf{Analiza danych, stosowanie elementów rachunku prawdopodobieństwa i statystyki opisowej.} \\
-  \hline
-  3.1 & Uczeń odczytuje, interpretuje i tworzy proste reprezentacje graficzne (tabele, wykresy, diagramy), korzystając z podstawowych metod statystycznych. \\
-  \hline
-  3.2 & Uczeń stosuje podstawowe zasady rachunku prawdopodobieństwa do opisu prostych zjawisk losowych, w szczególności wykorzystując definicję klasyczną prawdopodobieństwa. \\
-  \hline
-
-  4. & \textbf{Rozwijanie umiejętności argumentacji i komunikowania się językiem matematyki.} \\
-  \hline
-  4.1 & Uczeń interpretuje i tworzy wypowiedzi o treściach matematycznych w formie ustnej i pisemnej, posługując się poprawnymi definicjami, twierdzeniami i notacją. \\
-  \hline
-  4.2 & Uczeń wyjaśnia zależności między wielkościami, formułuje wnioski oraz prowadzi rozumowania dotyczące analizowanych zadań. \\
-  \hline
-\end{longtable}
-
-\newpage
 \paragraf{Wymagania szczegółowe}
+\input{tables/ws}
 
-\begin{longtable}{|p{0.95\textwidth}|}
-  \hline
-  \textbf{I. Liczby rzeczywiste.} \\
+  \section{Przypisane wymagania ogólne do szczegółowych}
 
-  \hline
-  \hspace{0.25em}\textbf{Zakres podstawowy}. Uczeń: \\
-  \hline
-  \hspace{0.5em} 1) Wykonuje działania (dodawanie, odejmowanie, mnożenie, dzielenie, potęgowanie, pierwiastkowanie, logarytmowanie) w zbiorze liczb rzeczywistych. \\
-  \hline
-  \hspace{0.5em} 2) Przeprowadza proste dowody dotyczące podzielności liczb całkowitych i reszt z dzielenia, np. \\
-  \hline
-  \hspace{1em} a) Dowód podzielności przez 24 iloczynu czterech kolejnych liczb naturalnych, \\
-  \hspace{1em} b) Dowód własności: jeśli liczba przy dzieleniu przez 4 daje resztę 3, to nie jest kwadratem liczby całkowitej. \\
-  \hline
-  \hspace{0.5em} 3) Stosuje własności pierwiastków dowolnego stopnia, w tym pierwiastków stopnia nieparzystego z liczb ujemnych. \\
-  \hline
-  \hspace{0.5em} 4) Stosuje związek pierwiastkowania z potęgowaniem oraz prawa działań na potęgach i pierwiastkach. \\
-  \hline
-  \hspace{0.5em} 5) Stosuje monotoniczność potęgowania, w szczególności własności: jeśli \( x < y \) oraz \( a > 1 \), to \( a^x < a^y \), zaś gdy \( x < y \) i \( 0 < a < 1 \), to \( a^x > a^y \). \\
-  \hline
-  \hspace{0.5em} 6) Posługuje się pojęciem przedziału liczbowego, zaznacza przedziały na osi liczbowej. \\
-  \hline
-  \hspace{0.5em} 7) Stosuje interpretację geometryczną i algebraiczną wartości bezwzględnej, rozwiązuje równania typu: \( |x + 4| = 5 \). \\
-  \hline
-  \hspace{0.5em} 8) Wykorzystuje własności potęgowania i pierwiastkowania w sytuacjach praktycznych, w tym do obliczania procentów składanych, zysków z lokat i kosztów kredytów. \\
-  \hline
-  \hspace{0.5em} 9) Stosuje związek logarytmowania z potęgowaniem, posługuje się wzorami na logarytm iloczynu, logarytm ilorazu i logarytm potęgi. \\
-
-  \hline
-  \hspace{0.25em}\textbf{Zakres rozszerzony}. Uczeń: \\
-  \hspace{0.5em} 1) Spełnia wymagania określone dla zakresu podstawowego. \\
-  \hspace{0.5em} 2) Ponadto stosuje wzór na zamianę podstawy logarytmu. \\
-  
-  % \hline
-\end{longtable}
-
-\begin{longtable}{|p{0.95\textwidth}|}
-  \hline
-  \textbf{II. Wyrażenia algebraiczne.} \\
-  \hline
-  Zakres podstawowy. Uczeń: \\
-  1) stosuje wzory skróconego mnożenia na: \( (a + b)^2 \), \( (a - b)^2 \), \( a^2 - b^2 \); \\
-  2) dodaje, odejmuje i mnoży wielomiany jednej i wielu zmiennych; \\
-  3) wyłącza poza nawias jednomian z sumy algebraicznej; \\
-  4) mnoży i dzieli wyrażenia wymierne. \\
-  \hline
-  Zakres rozszerzony. Uczeń spełnia wymagania określone dla zakresu podstawowego, a ponadto: \\
-  1) dzieli wielomian jednej zmiennej \( W(x) \) przez dwumian postaci \( x - a \); \\
-  2) rozkłada wielomiany na czynniki metodą wyłączania wspólnego czynnika przed nawias oraz metodą grupowania wyrazów; \\
-  3) znajduje pierwiastki całkowite wielomianu o współczynnikach całkowitych; \\
-  4) stosuje podstawowe własności trójkąta Pascala oraz następujące własności współczynnika dwumianowego (symbolu Newtona): \( \binom{n}{0} = 1 \), \( \binom{n}{1} = n \), \( \binom{n}{n-1} = n \), \( \binom{n}{k} = \binom{n}{n-k} \), \( \binom{n}{k} + \binom{n}{k+1} = \binom{n+1}{k+1} \); \\
-  5) korzysta ze wzorów na: \( a^3 + b^3 \), \( a^3 - b^3 \), \( a^n - b^n \), \( (a + b)^n \) i \( (a - b)^n \); \\
-  6) dodaje i odejmuje wyrażenia wymierne, np.: \( \frac{1}{x} + 1 - \frac{1}{x} \), \( \frac{1}{x} + \frac{1}{x^2} + \frac{1}{x^3} \), \( \frac{x + 1}{x + 2} + \frac{x - 1}{x + 1} \).
-    
-  % \hline
-\end{longtable}
-
-\begin{longtable}{|p{0.95\textwidth}|}
-  \hline
-  \textbf{III. Równania i nierówności.} \\
-  \hline
-  Zakres podstawowy. Uczeń: \\
-  1) przekształca równania i nierówności w sposób równoważny, w tym np. przekształca równoważnie równanie \( \frac{5}{x} + 1 = \frac{x + 3}{2x - 1} \); \\
-  2) interpretuje równania i nierówności liniowe sprzeczne oraz tożsamościowe; \\
-  3) rozwiązuje nierówności liniowe z jedną niewiadomą; \\
-  4) rozwiązuje równania i nierówności kwadratowe; \\
-  5) rozwiązuje równania wielomianowe postaci \( W(x) = 0 \) dla wielomianów doprowadzonych do postaci iloczynowej. \\
-  \hline
-  Zakres rozszerzony. Uczeń spełnia wymagania określone dla zakresu podstawowego, a ponadto: \\
-  1) rozwiązuje równania wielomianowe postaci \( W(x) = 0 \) oraz nierówności wielomianowe typu: \( W(x) > 0 \), \( W(x) \geq 0 \), \( W(x) < 0 \), \( W(x) \leq 0 \) dla wielomianów doprowadzonych do postaci iloczynowej lub takich, które dają się doprowadzić do postaci iloczynowej metodą wyłączania wspólnego czynnika przed nawias lub metodą grupowania; \\
-  2) rozwiązuje równania i nierówności wymierne, które dadzą się sprowadzić do równania lub nierówności liniowej lub kwadratowej; \\
-  3) stosuje wzory Viète’a dla równań kwadratowych; \\
-  4) rozwiązuje równania i nierówności z wartością bezwzględną; \\
-  5) analizuje równania i nierówności liniowe z parametrami oraz równania i nierówności kwadratowe z parametrami, w szczególności: wyznacza liczbę rozwiązań w zależności od parametrów, podaje warunki, przy których rozwiązania mają określone znaki bądź należą do określonego przedziału, wyznacza rozwiązania w zależności od parametrów; \\
-  6) rozwiązuje równania wielomianowe, które dają się doprowadzić do równania kwadratowego, w szczególności równania dwukwadratowe; \\
-  7) rozwiązuje równania wymierne postaci \( \frac{V(x)}{W(x)} = 0 \), gdzie wielomiany \( V(x) \) i \( W(x) \) są zapisane w postaci iloczynowej. \\
-  \hline
-  \end{longtable}
+  \paragraf{opis}
+  \begin{longenum}
+  \item Wymagania ogólne przypisane do wymagań szczegółowych odnoszą się do umiejętności i kompetencji, które uczeń powinien posiadać, aby sprostać wymaganiom szczegółowym. Wymagania ogólne obejmują m.in. sprawność rachunkową, wykorzystanie i tworzenie informacji, interpretowanie reprezentacji matematycznych oraz rozumowanie i argumentację. Każde wymaganie szczegółowe jest powiązane z jednym lub kilkoma wymaganiami ogólnymi, co pozwala na kompleksowe sprawdzenie wiedzy i umiejętności ucznia.
+  \end{longenum}
 
+%   % \usepackage{graphicx}
+% \resizebox{\linewidth}{!}{%
+%   \begin{longtable}{|p{0.1\textwidth}|p{0.8\textwidth}|p{0.1\textwidth}|}
+%   \end{longtable}
+% }
+\input{tables/liczby_rzeczywiste}
 
   \section{Postanowienia końcowe}
 
diff --git a/doc/py/ws.py b/doc/py/ws.py
new file mode 100644
index 0000000..959523b
--- /dev/null
+++ b/doc/py/ws.py
@@ -0,0 +1,111 @@
+#!/usr/bin/env python3
+# -*- coding: utf-8 -*-
+
+import sys
+import json
+
+def generuj_wiersze(wezel, wiersze, poziom=0):
+    """
+    Funkcja rekurencyjna:
+      - Odczytuje z węzła (wezel) pola nr, opis, punkty.
+      - Dodaje do listy 'wiersze' wiersz tabeli w stylu:
+            [wcięcie + nr] & [wcięcie + opis] & [wcięcie + punkty] \\
+        przy czym każde pole jest dodatkowo wcięte zależnie od poziomu zagnieżdżenia.
+      - Pomija węzeł "Wymagania ogólne" i jego dzieci.
+    """
+    # Sprawdź, czy bieżący węzeł to "Wymagania ogólne"
+    if wezel.get("opis") == "Wymagania ogólne":
+        return  # Pomijamy ten węzeł i jego dzieci
+
+    nr = wezel.get("nr", "")
+    opis = wezel.get("opis", "")
+    punkty = wezel.get("punkty", "")
+
+    # Wcięcie w LaTeX-u (np. 0.5 em na poziom) zależnie od poziomu
+    wciecie = r"\hspace{" + f"{0.5 * poziom}em" + "}"  # 0.5em na poziom
+
+    # Lista kolorów dla Wymagań Standardowych
+    kolory_standard = [
+        r"\cellcolor{gray!20}",     # Poziom 0
+        r"\cellcolor{red!40}",      # Poziom 1
+        r"\cellcolor{blue!20}",     # Poziom 2
+        r"\cellcolor{yellow!20}",   # Poziom 3
+        r"\cellcolor{red!30}",      # Poziom 4
+        r"\cellcolor{red!20}",   # Poziom 5
+    ]
+
+    # Wybierz kolor na podstawie poziomu
+    kolor = kolory_standard[poziom % len(kolory_standard)]
+
+    # Tworzymy wiersz:
+    # [wcięcie + nr] & [wcięcie + opis] & [wcięcie + punkty] \\
+    linia = f"{kolor}{wciecie}{nr} & {kolor}{wciecie}{opis} & {kolor}{wciecie}{punkty} \\\\"
+    wiersze.append(linia)
+
+    # Rekurencja dla dzieci
+    for dziecko in wezel.get("children", []):
+        generuj_wiersze(dziecko, wiersze, poziom + 1)
+
+def main():
+    if len(sys.argv) < 3:
+        print("Użycie: skrypt.py plik_wejściowy.json plik_wyjściowy.tex")
+        sys.exit(1)
+
+    plik_json = sys.argv[1]
+    plik_tekstowy = sys.argv[2]
+
+    # 1. Wczytanie danych JSON z pliku
+    with open(plik_json, 'r', encoding='utf-8') as f:
+        dane = json.load(f)
+
+    # 2. Bufor na wszystkie wiersze LaTeX
+    wiersze = []
+
+    # --- Nagłówek dla LaTeX ---
+    wiersze.append(r"\documentclass{article}")
+    wiersze.append(r"\usepackage[utf8]{inputenc}")  # Obsługa polskich znaków
+    wiersze.append(r"\usepackage[T1]{fontenc}")     # Poprawne wyświetlanie polskich znaków
+    wiersze.append(r"\usepackage[polish]{babel}")   # Polska lokalizacja
+    wiersze.append(r"\usepackage{longtable}")
+    wiersze.append(r"\usepackage{array}")
+    wiersze.append(r"\usepackage{geometry}")
+    wiersze.append(r"\usepackage[table]{xcolor}")   # Dodanie pakietu xcolor do kolorowania komórek
+    wiersze.append(r"\geometry{a4paper, landscape, margin=1in}")  # Format A4 poziomo
+    wiersze.append(r"\begin{document}")
+
+    # --- Tytuł i nagłówek tabeli ---
+    wiersze.append(r"\title{Lista wymagań szczegółowych}")
+    wiersze.append(r"\author{}")
+    wiersze.append(r"\date{}")
+    wiersze.append(r"\maketitle")
+
+    # Dostosowanie szerokości kolumn do 0.1, 0.8 i 0.1 textwidth
+    wiersze.append(r"\begin{longtable}{|p{0.1\textwidth}|p{0.74\textwidth}|p{0.1\textwidth}|}")
+    wiersze.append(r"\caption{Lista wymagań szczegółowych}\\")
+    wiersze.append(r"\hline")
+    wiersze.append(r"\textbf{Nr} & \textbf{Opis} & \textbf{Punkty} \\")
+    wiersze.append(r"\hline")
+    # firsthead -> co ma się powtórzyć na kolejnej stronie tabeli
+    wiersze.append(r"\endfirsthead")
+    wiersze.append(r"\hline")
+    wiersze.append(r"\textbf{Nr} & \textbf{Opis} & \textbf{Punkty} \\")
+    wiersze.append(r"\hline")
+    wiersze.append(r"\endhead")
+
+    # 3. Generowanie wierszy tabeli na podstawie JSON-a
+    for element in dane.get("items", []):
+        generuj_wiersze(element, wiersze)
+        wiersze.append(r"\hline")  # Dodanie linii odcinającej po każdej sekcji
+
+    # 4. Zakończenie longtable
+    wiersze.append(r"\hline")
+    wiersze.append(r"\end{longtable}")
+    wiersze.append(r"\end{document}")
+
+    # 5. Zapis do pliku .tex (z polskimi znakami w UTF-8)
+    with open(plik_tekstowy, 'w', encoding='utf-8') as f:
+        f.write("\n".join(wiersze) + "\n")
+
+
+if __name__ == "__main__":
+    main()
\ No newline at end of file
diff --git a/doc/py/ws_a.py b/doc/py/ws_a.py
new file mode 100644
index 0000000..4580fb8
--- /dev/null
+++ b/doc/py/ws_a.py
@@ -0,0 +1,92 @@
+#!/usr/bin/env python3
+# -*- coding: utf-8 -*-
+
+import sys
+import json
+
+def generuj_wiersze(wezel, wiersze, poziom=0):
+    """
+    Funkcja rekurencyjna:
+      - Odczytuje z węzła (wezel) pola nr, opis, punkty.
+      - Dodaje do listy 'wiersze' wiersz tabeli w stylu:
+            [wcięcie + nr] & [wcięcie + opis] & [wcięcie + punkty] \\
+        przy czym każde pole jest dodatkowo wcięte zależnie od poziomu zagnieżdżenia.
+      - Pomija węzeł "Wymagania ogólne" i jego dzieci.
+    """
+    # Sprawdź, czy bieżący węzeł to "Wymagania ogólne"
+    if wezel.get("opis") == "Wymagania ogólne":
+        return  # Pomijamy ten węzeł i jego dzieci
+
+    nr = wezel.get("nr", "")
+    opis = wezel.get("opis", "")
+    punkty = wezel.get("punkty", "")
+
+    # Wcięcie w LaTeX-u (np. 0.5 em na poziom) zależnie od poziomu
+    wciecie = r"\hspace{" + f"{0.5 * poziom}em" + "}"  # 0.5em na poziom
+
+    # Lista kolorów dla Wymagań Standardowych
+    kolory_standard = [
+        r"\cellcolor{gray!20}",     # Poziom 0
+        r"\cellcolor{red!40}",      # Poziom 1
+        r"\cellcolor{blue!20}",     # Poziom 2
+        r"\cellcolor{yellow!20}",   # Poziom 3
+        r"\cellcolor{red!30}",      # Poziom 4
+        r"\cellcolor{red!20}",   # Poziom 5
+    ]
+
+    # Wybierz kolor na podstawie poziomu
+    kolor = kolory_standard[poziom % len(kolory_standard)]
+
+    # Tworzymy wiersz:
+    # [wcięcie + nr] & [wcięcie + opis] & [wcięcie + punkty] \\
+    linia = f"{kolor}{wciecie}{nr} & {kolor}{wciecie}{opis} & {kolor}{wciecie}{punkty} \\\\"
+    wiersze.append(linia)
+
+    # Rekurencja dla dzieci
+    for dziecko in wezel.get("children", []):
+        generuj_wiersze(dziecko, wiersze, poziom + 1)
+
+def main():
+    if len(sys.argv) < 3:
+        print("Użycie: skrypt.py plik_wejściowy.json plik_wyjściowy.tex")
+        sys.exit(1)
+
+    plik_json = sys.argv[1]
+    plik_tekstowy = sys.argv[2]
+
+    # 1. Wczytanie danych JSON z pliku
+    with open(plik_json, 'r', encoding='utf-8') as f:
+        dane = json.load(f)
+
+    # 2. Bufor na wszystkie wiersze LaTeX
+    wiersze = []
+
+    # Dostosowanie szerokości kolumn do 0.1, 0.8 i 0.1 textwidth
+    wiersze.append(r"\begin{longtable}{|p{0.1\textwidth}|p{0.74\textwidth}|p{0.1\textwidth}|}")
+    wiersze.append(r"\caption{Lista wymagań szczegółowych}\\")
+    wiersze.append(r"\hline")
+    wiersze.append(r"\textbf{Nr} & \textbf{Opis} & \textbf{Punkty} \\")
+    wiersze.append(r"\hline")
+    # firsthead -> co ma się powtórzyć na kolejnej stronie tabeli
+    wiersze.append(r"\endfirsthead")
+    wiersze.append(r"\hline")
+    wiersze.append(r"\textbf{Nr} & \textbf{Opis} & \textbf{Punkty} \\")
+    wiersze.append(r"\hline")
+    wiersze.append(r"\endhead")
+
+    # 3. Generowanie wierszy tabeli na podstawie JSON-a
+    for element in dane.get("items", []):
+        generuj_wiersze(element, wiersze)
+        wiersze.append(r"\hline")  # Dodanie linii odcinającej po każdej sekcji
+
+    # 4. Zakończenie longtable
+    wiersze.append(r"\hline")
+    wiersze.append(r"\end{longtable}")
+
+    # 5. Zapis do pliku .tex (z polskimi znakami w UTF-8)
+    with open(plik_tekstowy, 'w', encoding='utf-8') as f:
+        f.write("\n".join(wiersze) + "\n")
+
+
+if __name__ == "__main__":
+    main()
\ No newline at end of file
diff --git a/doc/py/wso.py b/doc/py/wso.py
new file mode 100644
index 0000000..25529c5
--- /dev/null
+++ b/doc/py/wso.py
@@ -0,0 +1,102 @@
+#!/usr/bin/env python3
+# -*- coding: utf-8 -*-
+
+import sys
+import json
+
+def generuj_wiersze(wezel, wiersze, poziom=0, rodzic_ogolny=False, intensywnosc=60):
+    """
+    Funkcja rekurencyjna:
+      - Odczytuje z węzła (wezel) pola nr, opis, punkty.
+      - Dodaje do listy 'wiersze' wiersz tabeli w stylu:
+            [wcięcie + nr] & [wcięcie + opis] & [wcięcie + punkty] \\
+        przy czym każde pole jest dodatkowo wcięte zależnie od poziomu zagnieżdżenia.
+      - Jeśli węzeł ma opis "Wymagania ogólne", to używana jest lista kolorów dla Wymagań Ogólnych.
+      - Każde dziecko węzła "Wymagania ogólne" ma kolor o 10% mniej intensywny niż jego rodzic.
+    """
+    nr = wezel.get("nr", "")
+    opis = wezel.get("opis", "")
+    punkty = wezel.get("punkty", "")
+
+    # Wcięcie w LaTeX-u (np. 0.5 em na poziom) zależnie od poziomu
+    wciecie = r"\hspace{" + f"{0.5 * poziom}em" + "}"  # 0.5em na poziom
+
+    # Lista kolorów dla Wymagań Standardowych
+    kolory_standard = [
+        r"\cellcolor{gray!20}",     # Poziom 0
+        r"\cellcolor{red!30}",      # Poziom 1
+        r"\cellcolor{blue!20}",     # Poziom 2
+        r"\cellcolor{yellow!20}",   # Poziom 3
+        r"\cellcolor{red!25}",      # Poziom 4
+        r"\cellcolor{orange!20}",   # Poziom 5
+    ]
+
+    # Sprawdź, czy bieżący węzeł to "Wymagania ogólne"
+    if opis == "Wymagania ogólne":
+        rodzic_ogolny = True
+        intensywnosc = 60  # Początkowa intensywność dla "Wymagania ogólne"
+
+    # Wybierz kolor na podstawie grupy i intensywności
+    if rodzic_ogolny:
+        kolor = f"\\cellcolor{{green!{intensywnosc}}}"  # Kolor dla Wymagań Ogólnych
+    else:
+        kolor = kolory_standard[poziom % len(kolory_standard)]  # Kolor dla Wymagań Standardowych
+
+    # Tworzymy wiersz:
+    # [wcięcie + nr] & [wcięcie + opis] & [wcięcie + punkty] \\
+    linia = f"{kolor}{wciecie}{nr} & {kolor}{wciecie}{opis} & {kolor}{wciecie}{punkty} \\\\"
+    wiersze.append(linia)
+
+    # Rekurencja dla dzieci
+    for dziecko in wezel.get("children", []):
+        if rodzic_ogolny:
+            # Dla dzieci Wymagań Ogólnych zmniejsz intensywność o 10
+            generuj_wiersze(dziecko, wiersze, poziom + 1, rodzic_ogolny, intensywnosc - 20)
+        else:
+            # Dla innych węzłów zachowaj standardowe kolory
+            generuj_wiersze(dziecko, wiersze, poziom + 1, rodzic_ogolny, intensywnosc)
+
+def main():
+    if len(sys.argv) < 3:
+        print("Użycie: skrypt.py plik_wejściowy.json plik_wyjściowy.tex")
+        sys.exit(1)
+
+    plik_json = sys.argv[1]
+    plik_tekstowy = sys.argv[2]
+
+    # 1. Wczytanie danych JSON z pliku
+    with open(plik_json, 'r', encoding='utf-8') as f:
+        dane = json.load(f)
+
+    # 2. Bufor na wszystkie wiersze LaTeX
+    wiersze = []
+
+    # Dostosowanie szerokości kolumn do 0.1, 0.8 i 0.1 textwidth
+    wiersze.append(r"\begin{longtable}{|p{0.1\textwidth}|p{0.74\textwidth}|p{0.1\textwidth}|}")
+    wiersze.append(r"\caption{Lista wymagań (przykład)}\\")
+    wiersze.append(r"\hline")
+    wiersze.append(r"\textbf{Nr} & \textbf{Opis} & \textbf{Punkty} \\")
+    wiersze.append(r"\hline")
+    # firsthead -> co ma się powtórzyć na kolejnej stronie tabeli
+    wiersze.append(r"\endfirsthead")
+    wiersze.append(r"\hline")
+    wiersze.append(r"\textbf{Nr} & \textbf{Opis} & \textbf{Punkty} \\")
+    wiersze.append(r"\hline")
+    wiersze.append(r"\endhead")
+
+    # 3. Generowanie wierszy tabeli na podstawie JSON-a
+    for element in dane.get("items", []):
+        generuj_wiersze(element, wiersze)
+        wiersze.append(r"\hline")  # Dodanie linii odcinającej po każdej sekcji
+
+    # 4. Zakończenie longtable
+    wiersze.append(r"\hline")
+    wiersze.append(r"\end{longtable}")
+
+    # 5. Zapis do pliku .tex (z polskimi znakami w UTF-8)
+    with open(plik_tekstowy, 'w', encoding='utf-8') as f:
+        f.write("\n".join(wiersze) + "\n")
+
+
+if __name__ == "__main__":
+    main()
diff --git a/doc/py/wso_a.py b/doc/py/wso_a.py
new file mode 100644
index 0000000..3225ecc
--- /dev/null
+++ b/doc/py/wso_a.py
@@ -0,0 +1,121 @@
+#!/usr/bin/env python3
+# -*- coding: utf-8 -*-
+
+import sys
+import json
+
+def generuj_wiersze(wezel, wiersze, poziom=0, rodzic_ogolny=False, intensywnosc=60):
+    """
+    Funkcja rekurencyjna:
+      - Odczytuje z węzła (wezel) pola nr, opis, punkty.
+      - Dodaje do listy 'wiersze' wiersz tabeli w stylu:
+            [wcięcie + nr] & [wcięcie + opis] & [wcięcie + punkty] \\
+        przy czym każde pole jest dodatkowo wcięte zależnie od poziomu zagnieżdżenia.
+      - Jeśli węzeł ma opis "Wymagania ogólne", to używana jest lista kolorów dla Wymagań Ogólnych.
+      - Każde dziecko węzła "Wymagania ogólne" ma kolor o 10% mniej intensywny niż jego rodzic.
+    """
+    nr = wezel.get("nr", "")
+    opis = wezel.get("opis", "")
+    punkty = wezel.get("punkty", "")
+
+    # Wcięcie w LaTeX-u (np. 0.5 em na poziom) zależnie od poziomu
+    wciecie = r"\hspace{" + f"{0.5 * poziom}em" + "}"  # 0.5em na poziom
+
+    # Lista kolorów dla Wymagań Standardowych
+    kolory_standard = [
+        r"\cellcolor{gray!20}",     # Poziom 0
+        r"\cellcolor{red!30}",      # Poziom 1
+        r"\cellcolor{blue!20}",     # Poziom 2
+        r"\cellcolor{yellow!20}",   # Poziom 3
+        r"\cellcolor{red!25}",      # Poziom 4
+        r"\cellcolor{orange!20}",   # Poziom 5
+    ]
+
+    # Sprawdź, czy bieżący węzeł to "Wymagania ogólne"
+    if opis == "Wymagania ogólne":
+        rodzic_ogolny = True
+        intensywnosc = 60  # Początkowa intensywność dla "Wymagania ogólne"
+
+    # Wybierz kolor na podstawie grupy i intensywności
+    if rodzic_ogolny:
+        kolor = f"\\cellcolor{{green!{intensywnosc}}}"  # Kolor dla Wymagań Ogólnych
+    else:
+        kolor = kolory_standard[poziom % len(kolory_standard)]  # Kolor dla Wymagań Standardowych
+
+    # Tworzymy wiersz:
+    # [wcięcie + nr] & [wcięcie + opis] & [wcięcie + punkty] \\
+    linia = f"{kolor}{wciecie}{nr} & {kolor}{wciecie}{opis} & {kolor}{wciecie}{punkty} \\\\"
+    wiersze.append(linia)
+
+    # Rekurencja dla dzieci
+    for dziecko in wezel.get("children", []):
+        if rodzic_ogolny:
+            # Dla dzieci Wymagań Ogólnych zmniejsz intensywność o 10
+            generuj_wiersze(dziecko, wiersze, poziom + 1, rodzic_ogolny, intensywnosc - 20)
+        else:
+            # Dla innych węzłów zachowaj standardowe kolory
+            generuj_wiersze(dziecko, wiersze, poziom + 1, rodzic_ogolny, intensywnosc)
+
+def main():
+    if len(sys.argv) < 3:
+        print("Użycie: skrypt.py plik_wejściowy.json plik_wyjściowy.tex")
+        sys.exit(1)
+
+    plik_json = sys.argv[1]
+    plik_tekstowy = sys.argv[2]
+
+    # 1. Wczytanie danych JSON z pliku
+    with open(plik_json, 'r', encoding='utf-8') as f:
+        dane = json.load(f)
+
+    # 2. Bufor na wszystkie wiersze LaTeX
+    wiersze = []
+
+    # --- Nagłówek dla LaTeX ---
+    wiersze.append(r"\documentclass{article}")
+    wiersze.append(r"\usepackage[utf8]{inputenc}")  # Obsługa polskich znaków
+    wiersze.append(r"\usepackage[T1]{fontenc}")     # Poprawne wyświetlanie polskich znaków
+    wiersze.append(r"\usepackage[polish]{babel}")   # Polska lokalizacja
+    wiersze.append(r"\usepackage{longtable}")
+    wiersze.append(r"\usepackage{array}")
+    wiersze.append(r"\usepackage{geometry}")
+    wiersze.append(r"\usepackage[table]{xcolor}")   # Dodanie pakietu xcolor do kolorowania komórek
+    wiersze.append(r"\geometry{a4paper, landscape, margin=1in}")  # Format A4 poziomo
+    wiersze.append(r"\begin{document}")
+
+    # --- Tytuł i nagłówek tabeli ---
+    wiersze.append(r"\title{Lista wymagań}")
+    wiersze.append(r"\author{}")
+    wiersze.append(r"\date{}")
+    wiersze.append(r"\maketitle")
+
+    # Dostosowanie szerokości kolumn do 0.1, 0.8 i 0.1 textwidth
+    wiersze.append(r"\begin{longtable}{|p{0.1\textwidth}|p{0.8\textwidth}|p{0.1\textwidth}|}")
+    wiersze.append(r"\caption{Lista wymagań (przykład)}\\")
+    wiersze.append(r"\hline")
+    wiersze.append(r"\textbf{Nr} & \textbf{Opis} & \textbf{Punkty} \\")
+    wiersze.append(r"\hline")
+    # firsthead -> co ma się powtórzyć na kolejnej stronie tabeli
+    wiersze.append(r"\endfirsthead")
+    wiersze.append(r"\hline")
+    wiersze.append(r"\textbf{Nr} & \textbf{Opis} & \textbf{Punkty} \\")
+    wiersze.append(r"\hline")
+    wiersze.append(r"\endhead")
+
+    # 3. Generowanie wierszy tabeli na podstawie JSON-a
+    for element in dane.get("items", []):
+        generuj_wiersze(element, wiersze)
+        wiersze.append(r"\hline")  # Dodanie linii odcinającej po każdej sekcji
+
+    # 4. Zakończenie longtable
+    wiersze.append(r"\hline")
+    wiersze.append(r"\end{longtable}")
+    wiersze.append(r"\end{document}")
+
+    # 5. Zapis do pliku .tex (z polskimi znakami w UTF-8)
+    with open(plik_tekstowy, 'w', encoding='utf-8') as f:
+        f.write("\n".join(wiersze) + "\n")
+
+
+if __name__ == "__main__":
+    main()
\ No newline at end of file
diff --git a/doc/tables/liczby_rzeczywiste.tex b/doc/tables/liczby_rzeczywiste.tex
new file mode 100644
index 0000000..6938f03
--- /dev/null
+++ b/doc/tables/liczby_rzeczywiste.tex
@@ -0,0 +1,207 @@
+\begin{longtable}{|p{0.1\textwidth}|p{0.74\textwidth}|p{0.1\textwidth}|}
+\caption{Lista wymagań (przykład)}\\
+\hline
+\textbf{Nr} & \textbf{Opis} & \textbf{Punkty} \\
+\hline
+\endfirsthead
+\hline
+\textbf{Nr} & \textbf{Opis} & \textbf{Punkty} \\
+\hline
+\endhead
+\cellcolor{gray!20}\hspace{0.0em}- & \cellcolor{gray!20}\hspace{0.0em}Poziom Nauczania: 1 & \cellcolor{gray!20}\hspace{0.0em}- \\
+\cellcolor{red!30}\hspace{0.5em}- & \cellcolor{red!30}\hspace{0.5em}Wymagania szczegółowe & \cellcolor{red!30}\hspace{0.5em}- \\
+\cellcolor{blue!20}\hspace{1.0em}1 & \cellcolor{blue!20}\hspace{1.0em}Liczby rzeczywiste & \cellcolor{blue!20}\hspace{1.0em}- \\
+\cellcolor{yellow!20}\hspace{1.5em}- & \cellcolor{yellow!20}\hspace{1.5em}Zakres podstawowy & \cellcolor{yellow!20}\hspace{1.5em}- \\
+\cellcolor{red!25}\hspace{2.0em}1 & \cellcolor{red!25}\hspace{2.0em}Wykonuje działania (dodawanie, odejmowanie, mnożenie, dzielenie, potęgowanie, pierwiastkowanie, logarytmowanie) w zbiorze liczb rzeczywistych. & \cellcolor{red!25}\hspace{2.0em}1 \\
+\cellcolor{green!60}\hspace{2.5em}- & \cellcolor{green!60}\hspace{2.5em}Wymagania ogólne & \cellcolor{green!60}\hspace{2.5em}- \\
+\cellcolor{green!40}\hspace{3.0em}1 & \cellcolor{green!40}\hspace{3.0em}Sprawność rachunkowa. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Wykonywanie obliczeń na liczbach rzeczywistych, także przy użyciu kalkulatora, stosowanie praw działań matematycznych przy przekształcaniu wyrażeń algebraicznych oraz wykorzystywanie tych umiejętności przy rozwiązywaniu problemów w kontekstach rzeczywistych i teoretycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}2 & \cellcolor{green!40}\hspace{3.0em}Wykorzystanie i tworzenie informacji. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Interpretowanie i operowanie informacjami przedstawionymi w tekście, zarówno matematycznym, jak i popularnonaukowym, a także w formie wykresów, diagramów, tabel. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Używanie języka matematycznego do tworzenia tekstów matematycznych, w tym do opisu prowadzonych rozumowań i uzasadniania wniosków, a także do przedstawiania danych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}3 & \cellcolor{green!40}\hspace{3.0em}Wykorzystanie i interpretowanie reprezentacji. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Stosowanie obiektów matematycznych i operowanie nimi, interpretowanie pojęć matematycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Dobieranie i tworzenie modeli matematycznych przy rozwiązywaniu problemów praktycznych i teoretycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}3 & \cellcolor{green!20}\hspace{3.5em}Tworzenie pomocniczych obiektów matematycznych na podstawie istniejących, w celu przeprowadzenia argumentacji lub rozwiązania problemu. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}4 & \cellcolor{green!20}\hspace{3.5em}Wskazywanie konieczności lub możliwości modyfikacji modelu matematycznego w przypadkach wymagających specjalnych zastrzeżeń, dodatkowych założeń, rozważenia szczególnych uwarunkowań. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}4 & \cellcolor{green!40}\hspace{3.0em}Rozumowanie i argumentacja. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Przeprowadzanie rozumowań, także kilkuetapowych, podawanie argumentów uzasadniających poprawność rozumowania, odróżnianie dowodu od przykładu. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Dostrzeganie regularności, podobieństw oraz analogii, formułowanie wniosków na ich podstawie i uzasadnianie ich poprawności. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}3 & \cellcolor{green!20}\hspace{3.5em}Dobieranie argumentów do uzasadnienia poprawności rozwiązywania problemów, tworzenie ciągu argumentów gwarantujących poprawność rozwiązania i skuteczność w poszukiwaniu rozwiązań zagadnienia. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}4 & \cellcolor{green!20}\hspace{3.5em}Stosowanie i tworzenie strategii przy rozwiązywaniu zadań, również w sytuacjach nietypowych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{red!25}\hspace{2.0em}2 & \cellcolor{red!25}\hspace{2.0em}Przeprowadza proste dowody dotyczące podzielności liczb całkowitych i reszt z dzielenia. & \cellcolor{red!25}\hspace{2.0em}1 \\
+\cellcolor{orange!20}\hspace{2.5em}a & \cellcolor{orange!20}\hspace{2.5em}Dowód podzielności przez 24 iloczynu czterech kolejnych liczb naturalnych. & \cellcolor{orange!20}\hspace{2.5em}1 \\
+\cellcolor{orange!20}\hspace{2.5em}b & \cellcolor{orange!20}\hspace{2.5em}Dowód własności: jeśli liczba przy dzieleniu przez 4 daje resztę 3, to nie jest kwadratem liczby całkowitej. & \cellcolor{orange!20}\hspace{2.5em}1 \\
+\cellcolor{green!60}\hspace{2.5em}- & \cellcolor{green!60}\hspace{2.5em}Wymagania ogólne & \cellcolor{green!60}\hspace{2.5em}- \\
+\cellcolor{green!40}\hspace{3.0em}1 & \cellcolor{green!40}\hspace{3.0em}Sprawność rachunkowa. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Wykonywanie obliczeń na liczbach rzeczywistych, także przy użyciu kalkulatora, stosowanie praw działań matematycznych przy przekształcaniu wyrażeń algebraicznych oraz wykorzystywanie tych umiejętności przy rozwiązywaniu problemów w kontekstach rzeczywistych i teoretycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}2 & \cellcolor{green!40}\hspace{3.0em}Wykorzystanie i tworzenie informacji. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Interpretowanie i operowanie informacjami przedstawionymi w tekście, zarówno matematycznym, jak i popularnonaukowym, a także w formie wykresów, diagramów, tabel. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Używanie języka matematycznego do tworzenia tekstów matematycznych, w tym do opisu prowadzonych rozumowań i uzasadniania wniosków, a także do przedstawiania danych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}3 & \cellcolor{green!40}\hspace{3.0em}Wykorzystanie i interpretowanie reprezentacji. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Stosowanie obiektów matematycznych i operowanie nimi, interpretowanie pojęć matematycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Dobieranie i tworzenie modeli matematycznych przy rozwiązywaniu problemów praktycznych i teoretycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}3 & \cellcolor{green!20}\hspace{3.5em}Tworzenie pomocniczych obiektów matematycznych na podstawie istniejących, w celu przeprowadzenia argumentacji lub rozwiązania problemu. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}4 & \cellcolor{green!20}\hspace{3.5em}Wskazywanie konieczności lub możliwości modyfikacji modelu matematycznego w przypadkach wymagających specjalnych zastrzeżeń, dodatkowych założeń, rozważenia szczególnych uwarunkowań. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}4 & \cellcolor{green!40}\hspace{3.0em}Rozumowanie i argumentacja. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Przeprowadzanie rozumowań, także kilkuetapowych, podawanie argumentów uzasadniających poprawność rozumowania, odróżnianie dowodu od przykładu. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Dostrzeganie regularności, podobieństw oraz analogii, formułowanie wniosków na ich podstawie i uzasadnianie ich poprawności. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}3 & \cellcolor{green!20}\hspace{3.5em}Dobieranie argumentów do uzasadnienia poprawności rozwiązywania problemów, tworzenie ciągu argumentów gwarantujących poprawność rozwiązania i skuteczność w poszukiwaniu rozwiązań zagadnienia. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}4 & \cellcolor{green!20}\hspace{3.5em}Stosowanie i tworzenie strategii przy rozwiązywaniu zadań, również w sytuacjach nietypowych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{red!25}\hspace{2.0em}3 & \cellcolor{red!25}\hspace{2.0em}Stosuje własności pierwiastków dowolnego stopnia, w tym pierwiastków stopnia nieparzystego z liczb ujemnych. & \cellcolor{red!25}\hspace{2.0em}1 \\
+\cellcolor{green!60}\hspace{2.5em}- & \cellcolor{green!60}\hspace{2.5em}Wymagania ogólne & \cellcolor{green!60}\hspace{2.5em}- \\
+\cellcolor{green!40}\hspace{3.0em}1 & \cellcolor{green!40}\hspace{3.0em}Sprawność rachunkowa. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Wykonywanie obliczeń na liczbach rzeczywistych, także przy użyciu kalkulatora, stosowanie praw działań matematycznych przy przekształcaniu wyrażeń algebraicznych oraz wykorzystywanie tych umiejętności przy rozwiązywaniu problemów w kontekstach rzeczywistych i teoretycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}2 & \cellcolor{green!40}\hspace{3.0em}Wykorzystanie i tworzenie informacji. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Interpretowanie i operowanie informacjami przedstawionymi w tekście, zarówno matematycznym, jak i popularnonaukowym, a także w formie wykresów, diagramów, tabel. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Używanie języka matematycznego do tworzenia tekstów matematycznych, w tym do opisu prowadzonych rozumowań i uzasadniania wniosków, a także do przedstawiania danych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}3 & \cellcolor{green!40}\hspace{3.0em}Wykorzystanie i interpretowanie reprezentacji. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Stosowanie obiektów matematycznych i operowanie nimi, interpretowanie pojęć matematycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Dobieranie i tworzenie modeli matematycznych przy rozwiązywaniu problemów praktycznych i teoretycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}3 & \cellcolor{green!20}\hspace{3.5em}Tworzenie pomocniczych obiektów matematycznych na podstawie istniejących, w celu przeprowadzenia argumentacji lub rozwiązania problemu. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}4 & \cellcolor{green!20}\hspace{3.5em}Wskazywanie konieczności lub możliwości modyfikacji modelu matematycznego w przypadkach wymagających specjalnych zastrzeżeń, dodatkowych założeń, rozważenia szczególnych uwarunkowań. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}4 & \cellcolor{green!40}\hspace{3.0em}Rozumowanie i argumentacja. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Przeprowadzanie rozumowań, także kilkuetapowych, podawanie argumentów uzasadniających poprawność rozumowania, odróżnianie dowodu od przykładu. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Dostrzeganie regularności, podobieństw oraz analogii, formułowanie wniosków na ich podstawie i uzasadnianie ich poprawności. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}3 & \cellcolor{green!20}\hspace{3.5em}Dobieranie argumentów do uzasadnienia poprawności rozwiązywania problemów, tworzenie ciągu argumentów gwarantujących poprawność rozwiązania i skuteczność w poszukiwaniu rozwiązań zagadnienia. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}4 & \cellcolor{green!20}\hspace{3.5em}Stosowanie i tworzenie strategii przy rozwiązywaniu zadań, również w sytuacjach nietypowych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{red!25}\hspace{2.0em}4 & \cellcolor{red!25}\hspace{2.0em}Stosuje związek pierwiastkowania z potęgowaniem oraz prawa działań na potęgach i pierwiastkach. & \cellcolor{red!25}\hspace{2.0em}1 \\
+\cellcolor{green!60}\hspace{2.5em}- & \cellcolor{green!60}\hspace{2.5em}Wymagania ogólne & \cellcolor{green!60}\hspace{2.5em}- \\
+\cellcolor{green!40}\hspace{3.0em}1 & \cellcolor{green!40}\hspace{3.0em}Sprawność rachunkowa. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Wykonywanie obliczeń na liczbach rzeczywistych, także przy użyciu kalkulatora, stosowanie praw działań matematycznych przy przekształcaniu wyrażeń algebraicznych oraz wykorzystywanie tych umiejętności przy rozwiązywaniu problemów w kontekstach rzeczywistych i teoretycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}2 & \cellcolor{green!40}\hspace{3.0em}Wykorzystanie i tworzenie informacji. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Interpretowanie i operowanie informacjami przedstawionymi w tekście, zarówno matematycznym, jak i popularnonaukowym, a także w formie wykresów, diagramów, tabel. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Używanie języka matematycznego do tworzenia tekstów matematycznych, w tym do opisu prowadzonych rozumowań i uzasadniania wniosków, a także do przedstawiania danych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}3 & \cellcolor{green!40}\hspace{3.0em}Wykorzystanie i interpretowanie reprezentacji. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Stosowanie obiektów matematycznych i operowanie nimi, interpretowanie pojęć matematycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Dobieranie i tworzenie modeli matematycznych przy rozwiązywaniu problemów praktycznych i teoretycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}3 & \cellcolor{green!20}\hspace{3.5em}Tworzenie pomocniczych obiektów matematycznych na podstawie istniejących, w celu przeprowadzenia argumentacji lub rozwiązania problemu. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}4 & \cellcolor{green!20}\hspace{3.5em}Wskazywanie konieczności lub możliwości modyfikacji modelu matematycznego w przypadkach wymagających specjalnych zastrzeżeń, dodatkowych założeń, rozważenia szczególnych uwarunkowań. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}4 & \cellcolor{green!40}\hspace{3.0em}Rozumowanie i argumentacja. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Przeprowadzanie rozumowań, także kilkuetapowych, podawanie argumentów uzasadniających poprawność rozumowania, odróżnianie dowodu od przykładu. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Dostrzeganie regularności, podobieństw oraz analogii, formułowanie wniosków na ich podstawie i uzasadnianie ich poprawności. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}3 & \cellcolor{green!20}\hspace{3.5em}Dobieranie argumentów do uzasadnienia poprawności rozwiązywania problemów, tworzenie ciągu argumentów gwarantujących poprawność rozwiązania i skuteczność w poszukiwaniu rozwiązań zagadnienia. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}4 & \cellcolor{green!20}\hspace{3.5em}Stosowanie i tworzenie strategii przy rozwiązywaniu zadań, również w sytuacjach nietypowych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{red!25}\hspace{2.0em}5 & \cellcolor{red!25}\hspace{2.0em}Stosuje monotoniczność potęgowania, w szczególności własności: jeśli $x < y$ oraz $a > 1$, to $a^x < a^y$, zaś gdy $x < y$ i $0 < a < 1$, to $a^x > a^y$. & \cellcolor{red!25}\hspace{2.0em}1 \\
+\cellcolor{green!60}\hspace{2.5em}- & \cellcolor{green!60}\hspace{2.5em}Wymagania ogólne & \cellcolor{green!60}\hspace{2.5em}- \\
+\cellcolor{green!40}\hspace{3.0em}1 & \cellcolor{green!40}\hspace{3.0em}Sprawność rachunkowa. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Wykonywanie obliczeń na liczbach rzeczywistych, także przy użyciu kalkulatora, stosowanie praw działań matematycznych przy przekształcaniu wyrażeń algebraicznych oraz wykorzystywanie tych umiejętności przy rozwiązywaniu problemów w kontekstach rzeczywistych i teoretycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}2 & \cellcolor{green!40}\hspace{3.0em}Wykorzystanie i tworzenie informacji. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Interpretowanie i operowanie informacjami przedstawionymi w tekście, zarówno matematycznym, jak i popularnonaukowym, a także w formie wykresów, diagramów, tabel. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Używanie języka matematycznego do tworzenia tekstów matematycznych, w tym do opisu prowadzonych rozumowań i uzasadniania wniosków, a także do przedstawiania danych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}3 & \cellcolor{green!40}\hspace{3.0em}Wykorzystanie i interpretowanie reprezentacji. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Stosowanie obiektów matematycznych i operowanie nimi, interpretowanie pojęć matematycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Dobieranie i tworzenie modeli matematycznych przy rozwiązywaniu problemów praktycznych i teoretycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}3 & \cellcolor{green!20}\hspace{3.5em}Tworzenie pomocniczych obiektów matematycznych na podstawie istniejących, w celu przeprowadzenia argumentacji lub rozwiązania problemu. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}4 & \cellcolor{green!20}\hspace{3.5em}Wskazywanie konieczności lub możliwości modyfikacji modelu matematycznego w przypadkach wymagających specjalnych zastrzeżeń, dodatkowych założeń, rozważenia szczególnych uwarunkowań. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}4 & \cellcolor{green!40}\hspace{3.0em}Rozumowanie i argumentacja. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Przeprowadzanie rozumowań, także kilkuetapowych, podawanie argumentów uzasadniających poprawność rozumowania, odróżnianie dowodu od przykładu. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Dostrzeganie regularności, podobieństw oraz analogii, formułowanie wniosków na ich podstawie i uzasadnianie ich poprawności. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}3 & \cellcolor{green!20}\hspace{3.5em}Dobieranie argumentów do uzasadnienia poprawności rozwiązywania problemów, tworzenie ciągu argumentów gwarantujących poprawność rozwiązania i skuteczność w poszukiwaniu rozwiązań zagadnienia. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}4 & \cellcolor{green!20}\hspace{3.5em}Stosowanie i tworzenie strategii przy rozwiązywaniu zadań, również w sytuacjach nietypowych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{red!25}\hspace{2.0em}6 & \cellcolor{red!25}\hspace{2.0em}Posługuje się pojęciem przedziału liczbowego, zaznacza przedziały na osi liczbowej. & \cellcolor{red!25}\hspace{2.0em}1 \\
+\cellcolor{green!60}\hspace{2.5em}- & \cellcolor{green!60}\hspace{2.5em}Wymagania ogólne & \cellcolor{green!60}\hspace{2.5em}- \\
+\cellcolor{green!40}\hspace{3.0em}1 & \cellcolor{green!40}\hspace{3.0em}Sprawność rachunkowa. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Wykonywanie obliczeń na liczbach rzeczywistych, także przy użyciu kalkulatora, stosowanie praw działań matematycznych przy przekształcaniu wyrażeń algebraicznych oraz wykorzystywanie tych umiejętności przy rozwiązywaniu problemów w kontekstach rzeczywistych i teoretycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}2 & \cellcolor{green!40}\hspace{3.0em}Wykorzystanie i tworzenie informacji. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Interpretowanie i operowanie informacjami przedstawionymi w tekście, zarówno matematycznym, jak i popularnonaukowym, a także w formie wykresów, diagramów, tabel. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Używanie języka matematycznego do tworzenia tekstów matematycznych, w tym do opisu prowadzonych rozumowań i uzasadniania wniosków, a także do przedstawiania danych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}3 & \cellcolor{green!40}\hspace{3.0em}Wykorzystanie i interpretowanie reprezentacji. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Stosowanie obiektów matematycznych i operowanie nimi, interpretowanie pojęć matematycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Dobieranie i tworzenie modeli matematycznych przy rozwiązywaniu problemów praktycznych i teoretycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}3 & \cellcolor{green!20}\hspace{3.5em}Tworzenie pomocniczych obiektów matematycznych na podstawie istniejących, w celu przeprowadzenia argumentacji lub rozwiązania problemu. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}4 & \cellcolor{green!20}\hspace{3.5em}Wskazywanie konieczności lub możliwości modyfikacji modelu matematycznego w przypadkach wymagających specjalnych zastrzeżeń, dodatkowych założeń, rozważenia szczególnych uwarunkowań. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}4 & \cellcolor{green!40}\hspace{3.0em}Rozumowanie i argumentacja. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Przeprowadzanie rozumowań, także kilkuetapowych, podawanie argumentów uzasadniających poprawność rozumowania, odróżnianie dowodu od przykładu. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Dostrzeganie regularności, podobieństw oraz analogii, formułowanie wniosków na ich podstawie i uzasadnianie ich poprawności. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}3 & \cellcolor{green!20}\hspace{3.5em}Dobieranie argumentów do uzasadnienia poprawności rozwiązywania problemów, tworzenie ciągu argumentów gwarantujących poprawność rozwiązania i skuteczność w poszukiwaniu rozwiązań zagadnienia. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}4 & \cellcolor{green!20}\hspace{3.5em}Stosowanie i tworzenie strategii przy rozwiązywaniu zadań, również w sytuacjach nietypowych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{red!25}\hspace{2.0em}7 & \cellcolor{red!25}\hspace{2.0em}Stosuje interpretację geometryczną i algebraiczną wartości bezwzględnej, rozwiązuje równania typu: $|x + 4| = 5$. & \cellcolor{red!25}\hspace{2.0em}1 \\
+\cellcolor{green!60}\hspace{2.5em}- & \cellcolor{green!60}\hspace{2.5em}Wymagania ogólne & \cellcolor{green!60}\hspace{2.5em}- \\
+\cellcolor{green!40}\hspace{3.0em}1 & \cellcolor{green!40}\hspace{3.0em}Sprawność rachunkowa. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Wykonywanie obliczeń na liczbach rzeczywistych, także przy użyciu kalkulatora, stosowanie praw działań matematycznych przy przekształcaniu wyrażeń algebraicznych oraz wykorzystywanie tych umiejętności przy rozwiązywaniu problemów w kontekstach rzeczywistych i teoretycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}2 & \cellcolor{green!40}\hspace{3.0em}Wykorzystanie i tworzenie informacji. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Interpretowanie i operowanie informacjami przedstawionymi w tekście, zarówno matematycznym, jak i popularnonaukowym, a także w formie wykresów, diagramów, tabel. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Używanie języka matematycznego do tworzenia tekstów matematycznych, w tym do opisu prowadzonych rozumowań i uzasadniania wniosków, a także do przedstawiania danych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}3 & \cellcolor{green!40}\hspace{3.0em}Wykorzystanie i interpretowanie reprezentacji. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Stosowanie obiektów matematycznych i operowanie nimi, interpretowanie pojęć matematycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Dobieranie i tworzenie modeli matematycznych przy rozwiązywaniu problemów praktycznych i teoretycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}3 & \cellcolor{green!20}\hspace{3.5em}Tworzenie pomocniczych obiektów matematycznych na podstawie istniejących, w celu przeprowadzenia argumentacji lub rozwiązania problemu. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}4 & \cellcolor{green!20}\hspace{3.5em}Wskazywanie konieczności lub możliwości modyfikacji modelu matematycznego w przypadkach wymagających specjalnych zastrzeżeń, dodatkowych założeń, rozważenia szczególnych uwarunkowań. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}4 & \cellcolor{green!40}\hspace{3.0em}Rozumowanie i argumentacja. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Przeprowadzanie rozumowań, także kilkuetapowych, podawanie argumentów uzasadniających poprawność rozumowania, odróżnianie dowodu od przykładu. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Dostrzeganie regularności, podobieństw oraz analogii, formułowanie wniosków na ich podstawie i uzasadnianie ich poprawności. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}3 & \cellcolor{green!20}\hspace{3.5em}Dobieranie argumentów do uzasadnienia poprawności rozwiązywania problemów, tworzenie ciągu argumentów gwarantujących poprawność rozwiązania i skuteczność w poszukiwaniu rozwiązań zagadnienia. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}4 & \cellcolor{green!20}\hspace{3.5em}Stosowanie i tworzenie strategii przy rozwiązywaniu zadań, również w sytuacjach nietypowych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{red!25}\hspace{2.0em}8 & \cellcolor{red!25}\hspace{2.0em}Wykorzystuje własności potęgowania i pierwiastkowania w sytuacjach praktycznych, w tym do obliczania procentów składanych, zysków z lokat i kosztów kredytów. & \cellcolor{red!25}\hspace{2.0em}1 \\
+\cellcolor{green!60}\hspace{2.5em}- & \cellcolor{green!60}\hspace{2.5em}Wymagania ogólne & \cellcolor{green!60}\hspace{2.5em}- \\
+\cellcolor{green!40}\hspace{3.0em}1 & \cellcolor{green!40}\hspace{3.0em}Sprawność rachunkowa. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Wykonywanie obliczeń na liczbach rzeczywistych, także przy użyciu kalkulatora, stosowanie praw działań matematycznych przy przekształcaniu wyrażeń algebraicznych oraz wykorzystywanie tych umiejętności przy rozwiązywaniu problemów w kontekstach rzeczywistych i teoretycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}2 & \cellcolor{green!40}\hspace{3.0em}Wykorzystanie i tworzenie informacji. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Interpretowanie i operowanie informacjami przedstawionymi w tekście, zarówno matematycznym, jak i popularnonaukowym, a także w formie wykresów, diagramów, tabel. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Używanie języka matematycznego do tworzenia tekstów matematycznych, w tym do opisu prowadzonych rozumowań i uzasadniania wniosków, a także do przedstawiania danych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}3 & \cellcolor{green!40}\hspace{3.0em}Wykorzystanie i interpretowanie reprezentacji. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Stosowanie obiektów matematycznych i operowanie nimi, interpretowanie pojęć matematycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Dobieranie i tworzenie modeli matematycznych przy rozwiązywaniu problemów praktycznych i teoretycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}3 & \cellcolor{green!20}\hspace{3.5em}Tworzenie pomocniczych obiektów matematycznych na podstawie istniejących, w celu przeprowadzenia argumentacji lub rozwiązania problemu. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}4 & \cellcolor{green!20}\hspace{3.5em}Wskazywanie konieczności lub możliwości modyfikacji modelu matematycznego w przypadkach wymagających specjalnych zastrzeżeń, dodatkowych założeń, rozważenia szczególnych uwarunkowań. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}4 & \cellcolor{green!40}\hspace{3.0em}Rozumowanie i argumentacja. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Przeprowadzanie rozumowań, także kilkuetapowych, podawanie argumentów uzasadniających poprawność rozumowania, odróżnianie dowodu od przykładu. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Dostrzeganie regularności, podobieństw oraz analogii, formułowanie wniosków na ich podstawie i uzasadnianie ich poprawności. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}3 & \cellcolor{green!20}\hspace{3.5em}Dobieranie argumentów do uzasadnienia poprawności rozwiązywania problemów, tworzenie ciągu argumentów gwarantujących poprawność rozwiązania i skuteczność w poszukiwaniu rozwiązań zagadnienia. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}4 & \cellcolor{green!20}\hspace{3.5em}Stosowanie i tworzenie strategii przy rozwiązywaniu zadań, również w sytuacjach nietypowych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{red!25}\hspace{2.0em}9 & \cellcolor{red!25}\hspace{2.0em}Stosuje związek logarytmowania z potęgowaniem, posługuje się wzorami na logarytm iloczynu, logarytm ilorazu i logarytm potęgi. & \cellcolor{red!25}\hspace{2.0em}1 \\
+\cellcolor{green!60}\hspace{2.5em}- & \cellcolor{green!60}\hspace{2.5em}Wymagania ogólne & \cellcolor{green!60}\hspace{2.5em}- \\
+\cellcolor{green!40}\hspace{3.0em}1 & \cellcolor{green!40}\hspace{3.0em}Sprawność rachunkowa. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Wykonywanie obliczeń na liczbach rzeczywistych, także przy użyciu kalkulatora, stosowanie praw działań matematycznych przy przekształcaniu wyrażeń algebraicznych oraz wykorzystywanie tych umiejętności przy rozwiązywaniu problemów w kontekstach rzeczywistych i teoretycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}2 & \cellcolor{green!40}\hspace{3.0em}Wykorzystanie i tworzenie informacji. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Interpretowanie i operowanie informacjami przedstawionymi w tekście, zarówno matematycznym, jak i popularnonaukowym, a także w formie wykresów, diagramów, tabel. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Używanie języka matematycznego do tworzenia tekstów matematycznych, w tym do opisu prowadzonych rozumowań i uzasadniania wniosków, a także do przedstawiania danych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}3 & \cellcolor{green!40}\hspace{3.0em}Wykorzystanie i interpretowanie reprezentacji. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Stosowanie obiektów matematycznych i operowanie nimi, interpretowanie pojęć matematycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Dobieranie i tworzenie modeli matematycznych przy rozwiązywaniu problemów praktycznych i teoretycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}3 & \cellcolor{green!20}\hspace{3.5em}Tworzenie pomocniczych obiektów matematycznych na podstawie istniejących, w celu przeprowadzenia argumentacji lub rozwiązania problemu. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}4 & \cellcolor{green!20}\hspace{3.5em}Wskazywanie konieczności lub możliwości modyfikacji modelu matematycznego w przypadkach wymagających specjalnych zastrzeżeń, dodatkowych założeń, rozważenia szczególnych uwarunkowań. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}4 & \cellcolor{green!40}\hspace{3.0em}Rozumowanie i argumentacja. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Przeprowadzanie rozumowań, także kilkuetapowych, podawanie argumentów uzasadniających poprawność rozumowania, odróżnianie dowodu od przykładu. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Dostrzeganie regularności, podobieństw oraz analogii, formułowanie wniosków na ich podstawie i uzasadnianie ich poprawności. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}3 & \cellcolor{green!20}\hspace{3.5em}Dobieranie argumentów do uzasadnienia poprawności rozwiązywania problemów, tworzenie ciągu argumentów gwarantujących poprawność rozwiązania i skuteczność w poszukiwaniu rozwiązań zagadnienia. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}4 & \cellcolor{green!20}\hspace{3.5em}Stosowanie i tworzenie strategii przy rozwiązywaniu zadań, również w sytuacjach nietypowych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{yellow!20}\hspace{1.5em}- & \cellcolor{yellow!20}\hspace{1.5em}Zakres rozszerzony & \cellcolor{yellow!20}\hspace{1.5em}- \\
+\cellcolor{red!25}\hspace{2.0em}1 & \cellcolor{red!25}\hspace{2.0em}Spełnia wymagania określone dla zakresu podstawowego. & \cellcolor{red!25}\hspace{2.0em}1 \\
+\cellcolor{green!60}\hspace{2.5em}- & \cellcolor{green!60}\hspace{2.5em}Wymagania ogólne & \cellcolor{green!60}\hspace{2.5em}- \\
+\cellcolor{green!40}\hspace{3.0em}1 & \cellcolor{green!40}\hspace{3.0em}Sprawność rachunkowa. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Wykonywanie obliczeń na liczbach rzeczywistych, także przy użyciu kalkulatora, stosowanie praw działań matematycznych przy przekształcaniu wyrażeń algebraicznych oraz wykorzystywanie tych umiejętności przy rozwiązywaniu problemów w kontekstach rzeczywistych i teoretycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}2 & \cellcolor{green!40}\hspace{3.0em}Wykorzystanie i tworzenie informacji. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Interpretowanie i operowanie informacjami przedstawionymi w tekście, zarówno matematycznym, jak i popularnonaukowym, a także w formie wykresów, diagramów, tabel. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Używanie języka matematycznego do tworzenia tekstów matematycznych, w tym do opisu prowadzonych rozumowań i uzasadniania wniosków, a także do przedstawiania danych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}3 & \cellcolor{green!40}\hspace{3.0em}Wykorzystanie i interpretowanie reprezentacji. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Stosowanie obiektów matematycznych i operowanie nimi, interpretowanie pojęć matematycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Dobieranie i tworzenie modeli matematycznych przy rozwiązywaniu problemów praktycznych i teoretycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}3 & \cellcolor{green!20}\hspace{3.5em}Tworzenie pomocniczych obiektów matematycznych na podstawie istniejących, w celu przeprowadzenia argumentacji lub rozwiązania problemu. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}4 & \cellcolor{green!20}\hspace{3.5em}Wskazywanie konieczności lub możliwości modyfikacji modelu matematycznego w przypadkach wymagających specjalnych zastrzeżeń, dodatkowych założeń, rozważenia szczególnych uwarunkowań. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}4 & \cellcolor{green!40}\hspace{3.0em}Rozumowanie i argumentacja. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Przeprowadzanie rozumowań, także kilkuetapowych, podawanie argumentów uzasadniających poprawność rozumowania, odróżnianie dowodu od przykładu. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Dostrzeganie regularności, podobieństw oraz analogii, formułowanie wniosków na ich podstawie i uzasadnianie ich poprawności. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}3 & \cellcolor{green!20}\hspace{3.5em}Dobieranie argumentów do uzasadnienia poprawności rozwiązywania problemów, tworzenie ciągu argumentów gwarantujących poprawność rozwiązania i skuteczność w poszukiwaniu rozwiązań zagadnienia. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}4 & \cellcolor{green!20}\hspace{3.5em}Stosowanie i tworzenie strategii przy rozwiązywaniu zadań, również w sytuacjach nietypowych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{red!25}\hspace{2.0em}2 & \cellcolor{red!25}\hspace{2.0em}Stosuje wzór na zamianę podstawy logarytmu. & \cellcolor{red!25}\hspace{2.0em}1 \\
+\cellcolor{green!60}\hspace{2.5em}- & \cellcolor{green!60}\hspace{2.5em}Wymagania ogólne & \cellcolor{green!60}\hspace{2.5em}- \\
+\cellcolor{green!40}\hspace{3.0em}1 & \cellcolor{green!40}\hspace{3.0em}Sprawność rachunkowa. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Wykonywanie obliczeń na liczbach rzeczywistych, także przy użyciu kalkulatora, stosowanie praw działań matematycznych przy przekształcaniu wyrażeń algebraicznych oraz wykorzystywanie tych umiejętności przy rozwiązywaniu problemów w kontekstach rzeczywistych i teoretycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}2 & \cellcolor{green!40}\hspace{3.0em}Wykorzystanie i tworzenie informacji. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Interpretowanie i operowanie informacjami przedstawionymi w tekście, zarówno matematycznym, jak i popularnonaukowym, a także w formie wykresów, diagramów, tabel. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Używanie języka matematycznego do tworzenia tekstów matematycznych, w tym do opisu prowadzonych rozumowań i uzasadniania wniosków, a także do przedstawiania danych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}3 & \cellcolor{green!40}\hspace{3.0em}Wykorzystanie i interpretowanie reprezentacji. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Stosowanie obiektów matematycznych i operowanie nimi, interpretowanie pojęć matematycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Dobieranie i tworzenie modeli matematycznych przy rozwiązywaniu problemów praktycznych i teoretycznych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}3 & \cellcolor{green!20}\hspace{3.5em}Tworzenie pomocniczych obiektów matematycznych na podstawie istniejących, w celu przeprowadzenia argumentacji lub rozwiązania problemu. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}4 & \cellcolor{green!20}\hspace{3.5em}Wskazywanie konieczności lub możliwości modyfikacji modelu matematycznego w przypadkach wymagających specjalnych zastrzeżeń, dodatkowych założeń, rozważenia szczególnych uwarunkowań. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!40}\hspace{3.0em}4 & \cellcolor{green!40}\hspace{3.0em}Rozumowanie i argumentacja. & \cellcolor{green!40}\hspace{3.0em}- \\
+\cellcolor{green!20}\hspace{3.5em}1 & \cellcolor{green!20}\hspace{3.5em}Przeprowadzanie rozumowań, także kilkuetapowych, podawanie argumentów uzasadniających poprawność rozumowania, odróżnianie dowodu od przykładu. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}2 & \cellcolor{green!20}\hspace{3.5em}Dostrzeganie regularności, podobieństw oraz analogii, formułowanie wniosków na ich podstawie i uzasadnianie ich poprawności. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}3 & \cellcolor{green!20}\hspace{3.5em}Dobieranie argumentów do uzasadnienia poprawności rozwiązywania problemów, tworzenie ciągu argumentów gwarantujących poprawność rozwiązania i skuteczność w poszukiwaniu rozwiązań zagadnienia. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\cellcolor{green!20}\hspace{3.5em}4 & \cellcolor{green!20}\hspace{3.5em}Stosowanie i tworzenie strategii przy rozwiązywaniu zadań, również w sytuacjach nietypowych. & \cellcolor{green!20}\hspace{3.5em}1 \\
+\hline
+\hline
+\end{longtable}
diff --git a/doc/tables/wo.tex b/doc/tables/wo.tex
new file mode 100644
index 0000000..49bc65b
--- /dev/null
+++ b/doc/tables/wo.tex
@@ -0,0 +1,29 @@
+\begin{longtable}{|p{0.1\textwidth}|p{0.74\textwidth}|p{0.1\textwidth}|}
+\caption{Lista wymagań ogólnych}\\
+\hline
+\textbf{Nr} & \textbf{Opis} & \textbf{Punkty} \\
+\hline
+\endfirsthead
+\hline
+\textbf{Nr} & \textbf{Opis} & \textbf{Punkty} \\
+\hline
+\endhead
+\hline
+\cellcolor{green!60}\hspace{0.0em}- & \cellcolor{green!60}\hspace{0.0em}Wymagania ogólne & \cellcolor{green!60}\hspace{0.0em}- \\
+\cellcolor{green!40}\hspace{0.5em}1 & \cellcolor{green!40}\hspace{0.5em}Sprawność rachunkowa. & \cellcolor{green!40}\hspace{0.5em}- \\
+\cellcolor{green!20}\hspace{1.0em}1 & \cellcolor{green!20}\hspace{1.0em}Wykonywanie obliczeń na liczbach rzeczywistych, także przy użyciu kalkulatora, stosowanie praw działań matematycznych przy przekształcaniu wyrażeń algebraicznych oraz wykorzystywanie tych umiejętności przy rozwiązywaniu problemów w kontekstach rzeczywistych i teoretycznych. & \cellcolor{green!20}\hspace{1.0em}1 \\
+\cellcolor{green!40}\hspace{0.5em}2 & \cellcolor{green!40}\hspace{0.5em}Wykorzystanie i tworzenie informacji. & \cellcolor{green!40}\hspace{0.5em}- \\
+\cellcolor{green!20}\hspace{1.0em}1 & \cellcolor{green!20}\hspace{1.0em}Interpretowanie i operowanie informacjami przedstawionymi w tekście, zarówno matematycznym, jak i popularnonaukowym, a także w formie wykresów, diagramów, tabel. & \cellcolor{green!20}\hspace{1.0em}1 \\
+\cellcolor{green!20}\hspace{1.0em}2 & \cellcolor{green!20}\hspace{1.0em}Używanie języka matematycznego do tworzenia tekstów matematycznych, w tym do opisu prowadzonych rozumowań i uzasadniania wniosków, a także do przedstawiania danych. & \cellcolor{green!20}\hspace{1.0em}1 \\
+\cellcolor{green!40}\hspace{0.5em}3 & \cellcolor{green!40}\hspace{0.5em}Wykorzystanie i interpretowanie reprezentacji. & \cellcolor{green!40}\hspace{0.5em}- \\
+\cellcolor{green!20}\hspace{1.0em}1 & \cellcolor{green!20}\hspace{1.0em}Stosowanie obiektów matematycznych i operowanie nimi, interpretowanie pojęć matematycznych. & \cellcolor{green!20}\hspace{1.0em}1 \\
+\cellcolor{green!20}\hspace{1.0em}2 & \cellcolor{green!20}\hspace{1.0em}Dobieranie i tworzenie modeli matematycznych przy rozwiązywaniu problemów praktycznych i teoretycznych. & \cellcolor{green!20}\hspace{1.0em}1 \\
+\cellcolor{green!20}\hspace{1.0em}3 & \cellcolor{green!20}\hspace{1.0em}Tworzenie pomocniczych obiektów matematycznych na podstawie istniejących, w celu przeprowadzenia argumentacji lub rozwiązania problemu. & \cellcolor{green!20}\hspace{1.0em}1 \\
+\cellcolor{green!20}\hspace{1.0em}4 & \cellcolor{green!20}\hspace{1.0em}Wskazywanie konieczności lub możliwości modyfikacji modelu matematycznego w przypadkach wymagających specjalnych zastrzeżeń, dodatkowych założeń, rozważenia szczególnych uwarunkowań. & \cellcolor{green!20}\hspace{1.0em}1 \\
+\cellcolor{green!40}\hspace{0.5em}4 & \cellcolor{green!40}\hspace{0.5em}Rozumowanie i argumentacja. & \cellcolor{green!40}\hspace{0.5em}- \\
+\cellcolor{green!20}\hspace{1.0em}1 & \cellcolor{green!20}\hspace{1.0em}Przeprowadzanie rozumowań, także kilkuetapowych, podawanie argumentów uzasadniających poprawność rozumowania, odróżnianie dowodu od przykładu. & \cellcolor{green!20}\hspace{1.0em}1 \\
+\cellcolor{green!20}\hspace{1.0em}2 & \cellcolor{green!20}\hspace{1.0em}Dostrzeganie regularności, podobieństw oraz analogii, formułowanie wniosków na ich podstawie i uzasadnianie ich poprawności. & \cellcolor{green!20}\hspace{1.0em}1 \\
+\cellcolor{green!20}\hspace{1.0em}3 & \cellcolor{green!20}\hspace{1.0em}Dobieranie argumentów do uzasadnienia poprawności rozwiązywania problemów, tworzenie ciągu argumentów gwarantujących poprawność rozwiązania i skuteczność w poszukiwaniu rozwiązań zagadnienia. & \cellcolor{green!20}\hspace{1.0em}1 \\
+\cellcolor{green!20}\hspace{1.0em}4 & \cellcolor{green!20}\hspace{1.0em}Stosowanie i tworzenie strategii przy rozwiązywaniu zadań, również w sytuacjach nietypowych. & \cellcolor{green!20}\hspace{1.0em}1 \\
+\hline
+\end{longtable}
diff --git a/doc/tables/ws.tex b/doc/tables/ws.tex
new file mode 100644
index 0000000..2170624
--- /dev/null
+++ b/doc/tables/ws.tex
@@ -0,0 +1,31 @@
+\begin{longtable}{|p{0.1\textwidth}|p{0.74\textwidth}|p{0.1\textwidth}|}
+\caption{Lista wymagań szczegółowych}\\
+\hline
+\textbf{Nr} & \textbf{Opis} & \textbf{Punkty} \\
+\hline
+\endfirsthead
+\hline
+\textbf{Nr} & \textbf{Opis} & \textbf{Punkty} \\
+\hline
+\endhead
+\cellcolor{gray!20}\hspace{0.0em}- & \cellcolor{gray!20}\hspace{0.0em}Poziom Nauczania: 1 & \cellcolor{gray!20}\hspace{0.0em}- \\
+\cellcolor{red!40}\hspace{0.5em}- & \cellcolor{red!40}\hspace{0.5em}Wymagania szczegółowe & \cellcolor{red!40}\hspace{0.5em}- \\
+\cellcolor{blue!20}\hspace{1.0em}1 & \cellcolor{blue!20}\hspace{1.0em}Liczby rzeczywiste & \cellcolor{blue!20}\hspace{1.0em}- \\
+\cellcolor{yellow!20}\hspace{1.5em}- & \cellcolor{yellow!20}\hspace{1.5em}Zakres podstawowy & \cellcolor{yellow!20}\hspace{1.5em}- \\
+\cellcolor{red!30}\hspace{2.0em}1 & \cellcolor{red!30}\hspace{2.0em}Wykonuje działania (dodawanie, odejmowanie, mnożenie, dzielenie, potęgowanie, pierwiastkowanie, logarytmowanie) w zbiorze liczb rzeczywistych. & \cellcolor{red!30}\hspace{2.0em}1 \\
+\cellcolor{red!30}\hspace{2.0em}2 & \cellcolor{red!30}\hspace{2.0em}Przeprowadza proste dowody dotyczące podzielności liczb całkowitych i reszt z dzielenia. & \cellcolor{red!30}\hspace{2.0em}1 \\
+\cellcolor{red!20}\hspace{2.5em}a & \cellcolor{red!20}\hspace{2.5em}Dowód podzielności przez 24 iloczynu czterech kolejnych liczb naturalnych. & \cellcolor{red!20}\hspace{2.5em}1 \\
+\cellcolor{red!20}\hspace{2.5em}b & \cellcolor{red!20}\hspace{2.5em}Dowód własności: jeśli liczba przy dzieleniu przez 4 daje resztę 3, to nie jest kwadratem liczby całkowitej. & \cellcolor{red!20}\hspace{2.5em}1 \\
+\cellcolor{red!30}\hspace{2.0em}3 & \cellcolor{red!30}\hspace{2.0em}Stosuje własności pierwiastków dowolnego stopnia, w tym pierwiastków stopnia nieparzystego z liczb ujemnych. & \cellcolor{red!30}\hspace{2.0em}1 \\
+\cellcolor{red!30}\hspace{2.0em}4 & \cellcolor{red!30}\hspace{2.0em}Stosuje związek pierwiastkowania z potęgowaniem oraz prawa działań na potęgach i pierwiastkach. & \cellcolor{red!30}\hspace{2.0em}1 \\
+\cellcolor{red!30}\hspace{2.0em}5 & \cellcolor{red!30}\hspace{2.0em}Stosuje monotoniczność potęgowania, w szczególności własności: jeśli $x < y$ oraz $a > 1$, to $a^x < a^y$, zaś gdy $x < y$ i $0 < a < 1$, to $a^x > a^y$. & \cellcolor{red!30}\hspace{2.0em}1 \\
+\cellcolor{red!30}\hspace{2.0em}6 & \cellcolor{red!30}\hspace{2.0em}Posługuje się pojęciem przedziału liczbowego, zaznacza przedziały na osi liczbowej. & \cellcolor{red!30}\hspace{2.0em}1 \\
+\cellcolor{red!30}\hspace{2.0em}7 & \cellcolor{red!30}\hspace{2.0em}Stosuje interpretację geometryczną i algebraiczną wartości bezwzględnej, rozwiązuje równania typu: $|x + 4| = 5$. & \cellcolor{red!30}\hspace{2.0em}1 \\
+\cellcolor{red!30}\hspace{2.0em}8 & \cellcolor{red!30}\hspace{2.0em}Wykorzystuje własności potęgowania i pierwiastkowania w sytuacjach praktycznych, w tym do obliczania procentów składanych, zysków z lokat i kosztów kredytów. & \cellcolor{red!30}\hspace{2.0em}1 \\
+\cellcolor{red!30}\hspace{2.0em}9 & \cellcolor{red!30}\hspace{2.0em}Stosuje związek logarytmowania z potęgowaniem, posługuje się wzorami na logarytm iloczynu, logarytm ilorazu i logarytm potęgi. & \cellcolor{red!30}\hspace{2.0em}1 \\
+\cellcolor{yellow!20}\hspace{1.5em}- & \cellcolor{yellow!20}\hspace{1.5em}Zakres rozszerzony & \cellcolor{yellow!20}\hspace{1.5em}- \\
+\cellcolor{red!30}\hspace{2.0em}1 & \cellcolor{red!30}\hspace{2.0em}Spełnia wymagania określone dla zakresu podstawowego. & \cellcolor{red!30}\hspace{2.0em}1 \\
+\cellcolor{red!30}\hspace{2.0em}2 & \cellcolor{red!30}\hspace{2.0em}Stosuje wzór na zamianę podstawy logarytmu. & \cellcolor{red!30}\hspace{2.0em}1 \\
+\hline
+\hline
+\end{longtable}