Quadratic Jeopardy

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Quadratic Jeopardy Algebra I Algebra II Graphs Word Probs Inequalities 10 10 10 10 10 20 20 20 20 20 30 30 30 30 30 40 40 40 40 40 50 50 50 50 50

description

Quadratic Jeopardy. Solve using Factoring. Solve by Completing the Square. Solve by quadratic formula (3sf):. Solve algebraically. Determine the value(s) of b such that f(x) = 2( π x) 2 + b π x + √8 has 2 solutions. Write an equation with rational coefficients having - PowerPoint PPT Presentation

Transcript of Quadratic Jeopardy

Page 1: Quadratic Jeopardy

Quadratic JeopardyAlgebra I Algebra II Graphs Word Probs Inequalities

10 10 10 10 10

20 20 20 20 20

30 30 30 30 30

40 40 40 40 40

50 50 50 50 50

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Solve using Factoring

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Solve by Completing the Square

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Solve by quadratic formula (3sf):

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Solve algebraically

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Determine the value(s) of b such that f(x) = 2(πx)2 + bπx + √8 has 2 solutions.

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Write an equation with rational

coefficients having

as one of its roots.

2 4 3

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If y = -4kx2 + kx – 1, determine the value(s) of k for which the minimum value of the function is an integer.

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The parabola y = ax2 + bx + 1 passes through the point (1,2). For what values of a does the parabola intersect the x-axis at two distinct points?

•The parabola y = ax2 + bx + 1 passes through the point (1,2). For what values of a does the parabola intersect the x-axis at two distinct points?

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Solve the following system for m such that there exists only one unique solution

5

642

mxy

xxy

5

642

mxy

xxy

5

642

mxy

xxy

2 4 6

5

y x x

y mx

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The nonzero roots of the equation 3x2 − 4x + k = 0 are in the ratio 3:1. Determine the roots and the value of k.

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Determine the equation in standard form:

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Determine the transformations of the parent/base function y = x2 if the equation of the transformed function is now y = 1/3x2 + 4x - K

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Given the quadratic function f(x) = -2x2 + 5x – 3, determine the: (a)domain and range, (b)vertex & the max/min point & value, (c)the x-intercepts of f(x) (d)Sketch

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Determine and classify the extrema of f(x) = -2x2 + 6x – 3 on the domain of xE[-5,6]

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Determine the minimum value of the function defined by f(x) = a(x – 2)(x – R), where a > 0

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Solve 2(2x2 – 3x) < 9

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