Graphing Linear Functions (II)
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This example demonstrates how to calculate y coordinates based on a linear equation. Students can input x values and manually compute and verify the y values. Commands used include Vector, Segment, Textfield, Polygon, Point, Translate, Rotate, If, Coefficients, Sequence, etc. Suitable for middle school and above students to learn about the graph and properties of linear functions.
GeoGebra Commands & Parameters
Vector(R_S, R_{Sp}) → uSegment(F, S) → aSegment(H, T) → bSegment(T, S) → cSegment(H, F) → dSegment(I, J) → eTextfield(l) → inputBox1Textfield(n) → inputBox3Textfield(p) → inputBox5Textfield(q) → inputBox6Textfield(r) → inputBox7Polygon(G, M, N, L) → poly1, g, m_1, n_1, l_1Segment(K, O) → hSegment(P, W) → iSegment(R, F_1) → kSegment(U, G_1) → sSegment(V, H_1) → tSegment(I_1, J_1) → a_1Segment(K_1, L_1) → b_1Point(g) → M_1Segment(N_1, E_1) → d_1Segment(Q, E_1) → jTranslate(R_E, u) → R_{Ep}Translate(ruleroriginal, u) → ruleroriginal'Rotate(ruleroriginal', α, R_{Sp}) → ruleroriginal''If(Z_p ≟ A, LaTeX[textcheckmark], Text[A]) → textZ_pIf(D_p ≟ E, LaTeX[textcheckmark], Text[E]) → textD_pIf(C_p ≟ D, LaTeX[textcheckmark], Text[D]) → textC_pIf(B_p ≟ C, LaTeX[textcheckmark], Text[C]) → textB_pIf(A_p ≟ B, LaTeX[textcheckmark], Text[B]) → textA_pRotate(R_{Ep}, α, R_{Sp}) → R_{Epr}Coefficients(Element[listfunctions, count]) → coeffsTextfield(text3) → InputBox1Textfield(text5) → InputBox2Sequence("y=" + (Text[Element[listfunctions, i]]), i, 1, 5) → l2
AI Drawing Prompt Reference
Draw a linear function graph where you input x values to calculate y values. First, draw segments a and b, then draw a line through points F and S. Next, draw quadrilateral G, M, N, L and segments h, i, k, s, t, a_1, b_1. Rotate segments and calculate y values based on input, and finally add text boxes to display the results.
The prompt above was compiled from the original drawing commands and is for reference only.