Solving Quadratic Equations - Quadratic Formula
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This example demonstrates solving quadratic equations using the quadratic formula. Key mathematical concepts include quadratic equations, discriminants, and the nature of their solutions. Using GeoGebra commands such as If, Intersect, and Point, the example dynamically shows how the solutions change. Suitable for students in middle school and above.
GeoGebra Commands & Parameters
If(c < 0, "-", "+") → signccIf(c ≠ 0, signcc + absc, "") → text6If(b < 0, "-", "+") → signbbIf(a < 0, "-", "") → signaIf(a ≟ 0, "", If[absa ≟ 1, signa + "x^2", a + "x^2"]) → text5If(b ≟ 0, "", If[a ≠ 0 ∧ absb ≠ 1, signbb + absb + "x", signbb + "x"]) → text7If(b < 0, "-", "") → signbIf(c < 0, "-", "") → signcIf(a < 0, "-", "+") → signaaIf(b < 0, "(" + b + ")", "" + b) → text3If(c < 0, "(" + c + ")", "" + c) → text4If(a < 0, "(" + a + ")", "" + a) → text11If(a < 0, "(" + a + ")", "" + a) → text11_1Intersect(d, xAxis) → A, BPoint(e) → CPoint(e) → D_1Vector(C, D_1) → uPoint(f) → EPoint(f) → FVector(E, F) → vIf(Disc ∈ list1, "", ("x=" * sol_3)) → text22If(Disc ∈ list1, "", "x=" + sol_4) → text23