Exam 6: Factoring

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Factor the polynomial completely - 8c3+278 c^{3}+27

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Solve the equation - 3(a1)2+4=13(a1)3(a-1)^{2}+4=13(a-1)

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Factor the polynomial completely - 1250a4875a3+270ax3189x31250 a^{4}-875 a^{3}+270 a x^{3}-189 x^{3}

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Factor the polynomial - x2+8xy+16y2x^{2}+8 x y+16 y^{2}

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Find all solutions by factoring. - (x3)(x+2)=84(x-3)(x+2)=84

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Find all solutions by factoring. - 5 m214 m=05 \mathrm{~m}^{2}-14 \mathrm{~m}=0

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actor out the greatest common factor. Simplify the factors, if possible - 20wx12wy16wz20 w x-12 w y-16 w z

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The area of the rectangle shown is given by the polynomial 20x2+37x+820 x^{2}+37 x+8 , where the width is 4x+4 x+ 1. Express the length of the rectangle in terms of xx .  The area of the rectangle shown is given by the polynomial  20 x^{2}+37 x+8 , where the width is  4 x+  1. Express the length of the rectangle in terms of  x .

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Factor out the variable that is raised to the smaller exponent - x7+6x2x^{-7}+6 x^{-2}

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Factor the polynomial completely - 1000y37291000 y^{3}-729

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

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A box with no top is to be constructed from a piece of cardboard whose width measures x cmx \mathrm{~cm} and whose length measures 3 cm3 \mathrm{~cm} more than its width. The box is to be formed by cutting squares that measure 1 cm1 \mathrm{~cm} on each side from the four corners, and then folding up the sides. If the volume of the box will be 130 cm3130 \mathrm{~cm}^{3} , what are the dimensions of the piece of cardboard?

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9k2100j29 \mathrm{k}^{2}-100 \mathrm{j}^{2}

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Factor the trinomial completely. - 15(p+2)2+14(p+2)+315(\mathrm{p}+2)^{2}+14(\mathrm{p}+2)+3

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Factor the polynomial completely - (xy)3216(x-y)^{3}-216

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Factor the trinomial completely. - x2y2+12xy+35x^{2} y^{2}+12 x y+35

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Factor the trinomial completely. - x22x+63-x^{2}-2 x+63

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Factor the trinomial completely. - m2+5m+50-m^{2}+5 m+50

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Which of the following equations is not in proper form for using the zero-factor property? Explain. 3n(n-4)(n-5)=0 a(a-6)-3(a-5)=0 (z-3)(z-1)=0 y(-3y-1)=0

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Solve the equation - 3(p+4)210(p+4)+3=03(p+4)^{2}-10(p+4)+3=0

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