Exam 5: Polynomials: Factoring

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Solve using the principle of zero products. - (x0.4)(x+0.3)=0(x-0.4)(x+0.3)=0

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Factor. - x2x42x^{2}-x-42

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Determine whether the following is a trinomial square. - 21x291x7021 x^{2}-91 x-70

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Determine whether the following is a difference of squares. - 22x2y222 x^{2}-y^{2}

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Factor using the ac-method. - 10x4+23x2+1210 x^{4}+23 x^{2}+12

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Factor completely. - 121k249 m2121 \mathrm{k}^{2}-49 \mathrm{~m}^{2}

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Factor. - x28x33x^{2}-8 x-33

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Factor completely. - x2+24x+144x^{2}+24 x+144

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Provide an appropriate response. -Why is the answer (x264)(x2+64)\left(x^{2}-64\right)\left(x^{2}+64\right) not the correct answer to the instruction "Factor (x4\left(\mathrm{x}^{4}\right. - 4096) completely"?

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Factor. - 18y2+81y4518 y^{2}+81 y-45

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Factor completely. - 5x455 x^{4}-5

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Factor completely. - 121k249 m2121 \mathrm{k}^{2}-49 \mathrm{~m}^{2}

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Factor completely. - 3x2+6xxy2y3 x^{2}+6 x-x y-2 y

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Find the xx -intercepts of the graph of the equation. (The grids are intentionally not included.) - y=2x211x6y=2x^{2}-11x-6  Find the  x -intercepts of the graph of the equation. (The grids are intentionally not included.) - y=2x^{2}-11x-6

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Determine whether the following is a difference of squares. - 121x24y2121 x^{2}-4 y^{2}

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Factor completely. - 56x2y2+15xy5656 x^{2} y^{2}+15 x y-56

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Solve the problem. -Below is a diagram of a water slide. The slide is 21ft21 \mathrm{ft} long. The ladder leading to the slide is 15ft15 \mathrm{ft} long. How far is it from the end of the slide to the foot of the ladder? Round approximations to the nearest tenth.  Solve the problem. -Below is a diagram of a water slide. The slide is  21 \mathrm{ft}  long. The ladder leading to the slide is  15 \mathrm{ft}  long. How far is it from the end of the slide to the foot of the ladder? Round approximations to the nearest tenth.

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Factor using the ac-method. - 21x291x7021 x^{2}-91 x-70

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Factor by grouping. - 12x49x216x2+1212 x^{4}-9 x^{2}-16 x^{2}+12

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Solve the problem. -The product of two consecutive odd integers is 195 . Find all pairs of integers that satisfy this condition.

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