Exam 7: Factoring, Solving Equations and Problem Solving

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Use the process of factoring by grouping to factor the polynomial. 6x+6y+qx+qy6 x + 6 y + q x + q y

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Set up an equation and solve the problem. The total surface area of a right circular cylinder is 36 π\pi square centimeters. If a radius of the base and the altitude of the cylinder are the same length, find the length of a radius.

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Factor the trinomial completely. Indicate if it is not factorable using integers. 8x222x+58 x ^ { 2 } - 22 x + 5

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Choose the correct solution set. 5y221y+4=05 y ^ { 2 } - 21 y + 4 = 0

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Use the process of factoring by grouping to factor the polynomial. 2y2+y+12y6- 2 y ^ { 2 } + y + 12 y - 6

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Factor the following polynomial completely. 4p2+22p+304 p ^ { 2 } + 22 p + 30

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Use the process of factoring by grouping to factor the polynomial. 4z2+z28z74 z ^ { 2 } + z - 28 z - 7

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Solve the equation. p214p=0p ^ { 2 } - 14 p = 0

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Solve the equation. 4x3256x=04 x ^ { 3 } - 256 x = 0 Please enter your answer as three numbers, separated by a comma.

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Use the process of factoring by grouping to factor the polynomial. p22p4p+8p ^ { 2 } - 2 p - 4 p + 8

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Use the difference of squares pattern to factor the polynomial. x29y2x ^ { 2 } - 9 y ^ { 2 }

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Factor the following perfect square trinomial. 4b2+4b+14 b ^ { 2 } + 4 b + 1

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Choose the correct solution set. 2x25x+2=02 x ^ { 2 } - 5 x + 2 = 0

(Multiple Choice)
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Factor the following trinomial completely. x23x+2x ^ { 2 } - 3 x + 2

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The sum of the areas of two circles is 421π421 \pi square inches. The length of a radius of the smaller circle is 1 inches less than the length of a radius of the larger circle. Find the length of a radius of the larger circle.

(Multiple Choice)
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Factor the following polynomial completely. 2m2+11m+52 m ^ { 2 } + 11 m + 5

(Short Answer)
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Set up an equation and solve the problem. Suppose that the width of a certain rectangle is 0.3 of its length and the area of that same rectangle is 24.3 square meters. Find the length of the rectangle.

(Multiple Choice)
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Find the greatest common factor of the given expressions. 21p5c9,24p4c8 and 51p7c521 p ^ { 5 } c ^ { 9 } , 24 p ^ { 4 } c ^ { 8 } \text { and } 51 p ^ { 7 } c ^ { 5 }

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The sum of two squares is not factorable using integers.

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Factor the trinomial completely. Indicate if it is not factorable using integers. 15x2+26x+815 x ^ { 2 } + 26 x + 8

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