Exam 5: Polynomials: Factoring

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Solve the problem. -Two cars leave an intersection. One car travels north; the other east. When the car traveling north had gone 12 miles, the distance between the cars was 4 miles more than the distance traveled by the car heading east. How far had the eastbound car traveled?

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Factor. - x2+3xy18y2x^{2}+3 x y-18 y^{2}

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Factor. - 12y2+17y+612 y^{2}+17 y+6

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Factor. - 20z23z920 z^{2}-3 z-9

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Factor. - 7x27x427 x^{2}-7 x-42

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Solve by factoring and using the principle of zero products. - 12d2+18d+6=012 d^{2}+18 d+6=0

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Solve by factoring and using the principle of zero products. - 15y2+16y+4=015 y^{2}+16 y+4=0

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Factor completely. - x230x+225\mathrm{x}^{2}-30 \mathrm{x}+225

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Determine whether the following is a difference of squares. - t325t^{3}-25

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Determine whether the following is a trinomial square. - x24xy+4y2x^{2}-4 x y+4 y^{2}

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Factor. - 21m217r321 m^{2}-17 r^{3}

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Factor. - 9x29x549 x^{2}-9 x-54

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Solve the problem. -In a sports league of nn teams in which each team plays every other team twice, the total number NN of games to be played is given by N=n2n\mathrm{N}=\mathrm{n}^{2}-\mathrm{n} . What is the total number of games to be played in a football league having 8 teams?

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Factor. - 4x212xy16y24 x^{2}-12 x y-16 y^{2}

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Solve the problem. -If an object is thrown upward with an initial velocity of 16ft/sec16 \mathrm{ft} / \mathrm{sec} , its height after t\mathrm{t} sec is given by h=16t16t2\mathrm{h}=16 \mathrm{t}-16 \mathrm{t}^{2} . Find the number of seconds before the object hits the ground.

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Find the xx -intercepts of the graph of the equation. (The grids are intentionally not included.) - y=x2+2x8y=x^{2}+2x-8  Find the  x -intercepts of the graph of the equation. (The grids are intentionally not included.) - y=x^{2}+2x-8

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Factor. - 10z2+7z1210 \mathrm{z}^{2}+7 \mathrm{z}-12

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Provide an appropriate response. -A student was trying to solve the problem 2x(6x8)=02 x(6 x-8)=0 . The student knew that he or she should set 6x8=06 \mathrm{x}-8=0 but was confused about whether or not he or she should set 2x=02 \mathrm{x}=0 , or 2=02=0 and x=0\mathrm{x}=0 . How would you advise this student?

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Determine whether the following is a difference of squares. - x241\mathrm{x}^{2}-41

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Solve using the principle of zero products. - (9y+7)(2y+5)=0(9 y+7)(2 y+5)=0

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