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Transforming Quadratics (Vertex Form)
(x-h)² + k (h = x-int) (k= y-int)
Standard Form
Ax²+Bx+C (C = y-intercept of the quadratic function)
Intercept Form (FACTORED FORM)
a(x-p)(x-q) (p and q = x-ints) (p,0) & (q,0)
Quadratic Formula
-b ± √b² - 4(a)(c) / 2(a) is used to find the roots of a quadratic equation in the form Ax² + Bx + C = 0. (Gives x-int and axis of symmetry)
X value and Axis of symmetry
-b/2(a)
Horizontal Distance between the Vertex and X-intercept
D = √h²-c/a
Domain
-oo < x < oo
Range
F(x) ≥ 0
Area
2L + 2W