Exam 5: Polynomials: an Introduction to Algebra

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Let y = 2 and m = 3 and r = 4, and evaluate the expression. (y2−2m2)r3\left( y ^ { 2 } - 2 m ^ { 2 } \right) r ^ { 3 }

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Subtract. 4x2+2x−94 x ^ { 2 } + 2 x - 9 , from 8x2−4x+48 x ^ { 2 } - 4 x + 4

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Find the quotient and check. (35b3−39b2−11b+15)÷(7b−5)\left( 35 b ^ { 3 } - 39 b ^ { 2 } - 11 b + 15 \right) \div ( 7 b - 5 )

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Divide. (4a3b)÷(2ab2)\left( 4 a ^ { 3 } b \right) \div \left( 2 a b ^ { 2 } \right)

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Find the quotient and check. (4a2+19a+12)÷(a+4)\left( 4 a ^ { 2 } + 19 a + 12 \right) \div ( a + 4 )

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Find the product. −6x3(1−6x2+7x4)- 6 x ^ { 3 } \left( 1 - 6 x ^ { 2 } + 7 x ^ { 4 } \right)

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Remove the parentheses from the expression. (4x+6y−9)+(−2z+5w+3)( 4 x + 6 y - 9 ) + ( - 2 z + 5 w + 3 )

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Remove the parentheses from the expression. x−(y−z+3)x - ( y - z + 3 )

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Let p = - 3, q = - 3, and k = 3, and evaluate the expression. (p−pq)2(k−3p)( p - p q ) ^ { 2 } ( k - 3 p )

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Find the difference. ( 77 a - 99 b ) - ( 55 x - 44 y )

(Multiple Choice)
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Find the difference. (4−2x−3x2)−(−2−5x+x2)\left( 4 - 2 x - 3 x ^ { 2 } \right) - \left( - 2 - 5 x + x ^ { 2 } \right)

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Evaluate the expression. 4(−7)÷(−28)−(−81)÷94 ( - 7 ) \div ( - 28 ) - ( - 81 ) \div 9

(Multiple Choice)
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Divide. (−130m3n)÷(26m2n)\left( - 130 m ^ { 3 } n \right) \div \left( 26 m ^ { 2 } n \right)

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Find the quotient and check. 256b4+284b−2\frac { 256 b ^ { 4 } + 28 } { 4 b - 2 }

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Evaluate the expression. [(−3)(2)+3(−3)][6(−5)−7(−3)]2[ ( - 3 ) ( 2 ) + 3 ( - 3 ) ] [ 6 ( - 5 ) - 7 ( - 3 ) ] ^ { 2 }

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Remove the parentheses from the expression. (3x+y)−(2z+7)−(3r−5s+2)( 3 x + y ) - ( 2 z + 7 ) - ( 3 r - 5 s + 2 )

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Find the quotient and check. 4a2+6a−102a+5\frac { 4 a ^ { 2 } + 6 a - 10 } { 2 a + 5 }

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Simplify by first removing the parentheses and then combining the like terms. −(x−9)−9(9+x)- ( x - 9 ) - 9 ( 9 + x )

(Multiple Choice)
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Simplify by first removing the parentheses and then combining the like terms. (916x−1)+(−12x−13)\left( \frac { 9 } { 16 } x - 1 \right) + \left( - \frac { 1 } { 2 } x - \frac { 1 } { 3 } \right)

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Use the rule for exponents to simplify the following expression. (5x3)3\left( 5 x ^ { 3 } \right) ^ { 3 }

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