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Warm Up Use long division to find (6 π₯ 3 + π₯ 2 + x) Γ· (2x + 1).
Simplify (4 π₯ 3 β 2 π₯ x + 8) Γ· (2x + 1). A 2 π₯ 2 β 2x π₯ + 1 B 2 π₯ β 9 2π₯ + 1 C 2 π₯ β 12 2π₯ D π₯ 2 β 4x + 6 β 14 2π₯ + 1
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Review #1
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Review #2 Factor 27 π₯ 3 β 1 completely.
A (3x β 1)(9 π₯ x + 1) B (3x β 1)(9 π₯ 2 β 3x β 1) C (3π₯ β 1) D (3x β 1)(9 π₯ 2 β 3x + 1)
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Review #3 Find p(β3) if p(x) = 4 π₯ 3 β 5 π₯ 2 + 7x β 10.
A β94 B 32 C β184 D β142.
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Review #4 Solve π π 2 β 24 = 0. A β2, β 6 , 6 , 2 C β2, 2, βi 6 , i 6 B β 6 , 2, 2i, i D β2i, 2i, β 6 , 6
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Review #5 Which pair of values could NOT be the roots of a quadratic polynomial? A. 2, -1 B. 4, 4 C. 4-2i, 4+2i D. 3+5i, 3+5i
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Review #6 One factor of π₯ π₯ 2 β 11x β 12 is x + 4. Find the remaining factors. A x + 1, x B x β 1, x + 3 C x + 1, x β 3 D x β 1, x β 3
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Review #7 Find all the rational zeros of
g(x) = 2 π₯ 3 β 11 π₯ x + 21. F β1, 3, G Β±1, Β±3, Β± 7 2 H β1, 3 J β1, 3, 7
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