Identifying Parallel Lines
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This example demonstrates how to identify parallel lines, involving core math concepts like parallel line properties and criteria. It uses GeoGebra commands like Element, UnicodeToLetter, LaTeX, and Text for interactive text and geometry display, suitable for middle school and above students learning parallel lines and geometric constructions.
GeoGebra Commands & Parameters
Element(questionList, questionListIndex) → questionNumUnicodeToLetter(10003) → cmarkUnicodeToLetter(10007) → xmarkElement(A2:A5, questionNum) → AElement(B2:B5, questionNum) → BLaTeX("y=-\dfrac{4}{5}x+9") → C2LaTeX("4x+5y=4") → D2LaTeX("y=\dfrac{4}{5}x+3") → E2LaTeX("-4x+5y=7") → F2LaTeX("y=\dfrac{1}{3}x+8") → E3LaTeX("3x-9y=2") → F3LaTeX("3x+9y=1") → D3LaTeX("y=\dfrac{2}{3}x-2") → C4LaTeX("y=-\dfrac{2}{3}x+3") → E4LaTeX("12x-18y=7") → D4LaTeX("-2x-3y=-5") → F4LaTeX("y=-\dfrac{1}{2}x-7") → C5LaTeX("y=\dfrac{1}{2}x+10") → E5LaTeX("7x+14y=3") → D5LaTeX("3x-6y=-12") → F5Element(C2:C5, questionNum) → correctRightTextElement(D2:D5, questionNum) → correctLeftTextElement(E2:E5, questionNum) → incorrectRightTextElement(F2:F5, questionNum) → incorrectLeftTextLaTeX("y=-\dfrac{1}{3}x+3") → C3Text(If[isLeftCorrect, correctLeftText, incorrectLeftText], puzzleAnchor + (2.5, 4), true, true) → matchedLeftTextText(If[isRightCorrect, correctRightText, incorrectRightText], puzzleAnchor + (8.7, 7.7), true, true) → matchedRightTextLaTeX("-\dfrac{4}{5}") → G2LaTeX("-\dfrac{1}{3}") → G3LaTeX("\dfrac{2}{3}") → G4LaTeX("-\dfrac{1}{2}") → G5Element(G2:G5, questionNum) → slopeLaTeX("\text{Line \(A\)") → questionTextLaTeX((((("\text{\textbf{Question: }Line \(A\) passes through \(" * A) * "\) and \(") * B) * "\). Which lines are parallel to Line \(A\)?\\\textbf{Instructions: }Complete the puzzle by clicking on puzzle pieces that contain lines parallel\\to Line \(A\).}")) → TEXT