Practice Factoring Trinomials by lindseyrowland
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This example demonstrates the process and results of factoring trinomials. It involves core mathematical concepts such as factoring, quadratic functions, and algebraic operations. The construction utilizes GeoGebra commands/objects like Coefficients, Simplify, Textfield, If, LaTeX, Polygon, and AttachCopyToView. It is suitable for high school students to practice and reinforce factoring skills, as well as for teaching demonstrations.
GeoGebra Commands & Parameters
Coefficients(h) → list1Simplify(f) → gTextfield(h) → InputBox1Simplify(h) → iTextfield(p_a) → InputBox2Textfield(q_a) → InputBox3If(p ≟ p_a ∧ q ≟ q_a, j ≟ false ∧ e ≟ true) → kIf(p ≟ p_a ∧ q ≟ q_a, j ≟ false ∧ e ≟ true) → lLaTeX(test, true, true) → text6Polygon(A, B, C, D) → polyHint1, a_2, b_2, c_2, d_2Polygon(E, F, G, H) → polyHint2, e_2, f_2, g_2, h_2AttachCopyToView(polyHint1, 0, (-13.61033721841785, -11.743366090225695), (29.773303304999846, 11.281757544543183), (0, 449), (846, 0)) → poly1AttachCopyToView(polyHint2, 1, (-13.61033721841785, -11.743366090225699), (29.773303304999846, 11.281757544543183), (-6.999999999999998, 381), (839, -68)) → poly3AttachCopyToView(polyHint1, 1, (-13.405213622562448, -11.7433660902257), (29.97842690085525, 11.281757544543183), (-2.598594982838221, 383.0027209767809), (843.4014050171618, -65.99727902321901)) → poly4Polygon(I, J, K, L) → poly5, i_2, j_2, k_2, l_5AttachCopyToView(poly5, 1, (-11.046292270225313, -11.640804292298), (32.33734825319238, 11.384319342470883), (-535.5977186251548, 626.5040355133063), (310.40228137484496, 177.50403551330638)) → poly6Polygon(M, N, O, P) → poly2, m_2, n_2, o_2, p_2AttachCopyToView(poly2, 1, (-18.687146215839064, -16.768894188683053), (24.696494307578632, 6.256229446085831), (-22.099909519363543, 390.50578822867357), (823.9000904806364, -58.494211771326405)) → poly7Polygon(Q, R, S, T) → poly8, q_2, r_1, s_1, t_1AttachCopyToView(poly8, 1, (-17.200000145887387, -13.179231261213516), (26.183640377530313, 9.845892373555365), (-51.999999999999986, 429), (794, -19.999999999999996)) → poly9