Exam 13: Factoring Polynomials

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Factor the trinomial completely. If the polynomial cannot be factored, write "prime." - 8+7x+x28 + 7 x + x ^ { 2 }

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Find the GCF for the list. - x2,x3,x4x ^ { 2 } , x ^ { 3 } , x ^ { 4 }

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Factor the polynomial completely. If the polynomial cannot be factored, write "prime." -9(a + 3)- y(a + 3)

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Factor the trinomial completely. -9 9p442p3+49p29 p ^ { 4 } - 42 p ^ { 3 } + 49 p ^ { 2 }

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Factor the four-term polynomial by grouping. -2x + 8 + xy + 4y

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Factor the trinomial completely. If the polynomial cannot be factored, write "prime." - 2x3y5+2x2y512xy52 x ^ { 3 } y ^ { 5 } + 2 x ^ { 2 } y ^ { 5 } - 12 x y ^ { 5 }

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Solve. -Within a group of n people, the number of possible handshakes, N, is given byby N=12(n2n)N = \frac { 1 } { 2 } \left( n ^ { 2 } - n \right) n). How many handshakes are possible at a meeting if 18 people are present?

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Factor the trinomial completely. - 20y231y+1220 y ^ { 2 } - 31 y + 12

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Factor the polynomial by grouping. - 4x24x354 x ^ { 2 } - 4 x - 35

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Factor the trinomial completely. - 20x2+27x+920 x ^ { 2 } + 27 x + 9

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Factor out the GCF from the polynomial. - 6x748x56 x ^ { 7 } - 48 x ^ { 5 }

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Factor the polynomial by grouping. - 7x2+17x127 x ^ { 2 } + 17 x - 12

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Solve the equation. -(x - 6)(x + 5)= 0

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Factor the binomial completely. - r20s2r ^ { 20 } - s ^ { 2 }

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Find the GCF for the list. - 64a9b3c7,40a6b964 a ^ { 9 } b ^ { 3 } c ^ { 7 } , 40 a ^ { 6 } b ^ { 9 }

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Factor the trinomial completely. - x410x2+25x ^ { 4 } - 10 x ^ { 2 } + 25

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Find the GCF for the list. -16, 10

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Find the GCF for the list. - 7b47b3k63b47 b ^ { 4 } \cdot 7 b ^ { 3 } k ^ { 6 } \cdot 3 b ^ { 4 }

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Factor the polynomial completely. If the polynomial cannot be factored, write "prime." - x2+2xy8y2x ^ { 2 } + 2 x y - 8 y ^ { 2 }

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Factor the trinomial completely. - x2+8x+16x ^ { 2 } + 8 x + 16

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