Exam 5: Polynomials: an Introduction to Algebra

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Find the product. (67z4q4)(13z5qy3)\left( \frac { 6 } { 7 } z ^ { 4 } q ^ { 4 } \right) \left( \frac { 1 } { 3 } z ^ { 5 } q y ^ { 3 } \right)

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Divide. 25x8−40x3y2\frac { 25 x ^ { 8 } } { - 40 x ^ { 3 } y ^ { 2 } }

(Multiple Choice)
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Evaluate the expression when m=7. −m2- m ^ { 2 }

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Add.   ( 55 y −7- 7 x + 22 z )+ ( 44 z −8- 8 y + 55 x ) + ( 1313 y + 55 z −5- 5 x )

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Find the product. (5x−6)(3x−5)( 5 x - 6 ) ( 3 x - 5 )

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Find the product. (6x−2y)(2x+7y)( 6 x - 2 y ) ( 2 x + 7 y )

(Multiple Choice)
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Find the quotient and check. 20b2−13b−215b−7\frac { 20 b ^ { 2 } - 13 b - 21 } { 5 b - 7 }

(Multiple Choice)
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Let x = -2 and n = -3, and evaluate the expression. (3x2−n2)2\left( 3 x ^ { 2 } - n ^ { 2 } \right) ^ { 2 }

(Multiple Choice)
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Evaluate the expression. (−378)÷(−3)÷(−7)÷(−6)−(−6)(−8)(−3)( - 378 ) \div ( - 3 ) \div ( - 7 ) \div ( - 6 ) - ( - 6 ) ( - 8 ) ( - 3 )

(Multiple Choice)
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Find the product. −38a2b4(49a3b2−23ab−2425b4)- \frac { 3 } { 8 } a ^ { 2 } b ^ { 4 } \left( \frac { 4 } { 9 } a ^ { 3 } b ^ { 2 } - \frac { 2 } { 3 } a b - \frac { 24 } { 25 } b ^ { 4 } \right)

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Simplify by first removing the parentheses and then combining the like terms. (4−3x)+(3x+4)( 4 - 3 x ) + ( 3 x + 4 ) x = __________

(Short Answer)
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Use the rule for exponents to simplify. (−2m3)2\left( - 2 m ^ { 3 } \right) ^ { 2 }

(Multiple Choice)
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Evaluate the expression when z=4 and q= - 2. (3z3q2)2\left( 3 z ^ { 3 } q ^ { 2 } \right) ^ { 2 }

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Divide. (69x4y4)÷(−23x4y5)\left( 69 x ^ { 4 } y ^ { 4 } \right) \div \left( - 23 x ^ { 4 } y ^ { 5 } \right)

(Multiple Choice)
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Evaluate the expression. (−7)(−5)3+8(−5)÷40( - 7 ) ( - 5 ) ^ { 3 } + 8 ( - 5 ) \div 40

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Find the quotient and check. 12x3−224x+4\frac { 12 x ^ { 3 } - 22 } { 4 x + 4 }

(Multiple Choice)
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Find the product. (9y−3z)(2y2−5yz+6z2)( 9 y - 3 z ) \left( 2 y ^ { 2 } - 5 y z + 6 z ^ { 2 } \right)

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Find the quotient and check. 42x2+30x−126x+6\frac { 42 x ^ { 2 } + 30 x - 12 } { 6 x + 6 }

(Multiple Choice)
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Find the product. (2y)(9y)( 2 y ) ( 9 y )

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Find the difference. ( 77 a - 77 b ) - ( 44 a - 44 b )

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