Exam 5: Exponents and Polynomials

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Simplify the following expression. Do not use parentheses or negative exponents in your answer. x14x5x4x2\frac { x ^ { 14 } x ^ { - 5 } } { x ^ { 4 } x ^ { 2 } }

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In the expression -92, what is the base?

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Use scientific notation and the properties of exponents to help you perform the following operation. Express the answer in scientific notation. 3,600,000,0000.00006\frac { 3,600,000,000 } { 0.00006 }

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Simplify the expression. (19x11y)(3x+9y)( 19 x - 11 y ) - ( 3 x + 9 y )

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Simplify the following expression. x4x2(x4x2)(x4x2)x ^ { 4 } \cdot x ^ { 2 } \left( x ^ { 4 } \cdot x ^ { 2 } \right) \left( x ^ { 4 } \cdot x ^ { 2 } \right)

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Perform the division. If there is a remainder, leave the answer in  quotient + remainder  divisor \text { quotient } + \frac { \text { remainder } } { \text { divisor } } form. 3x217x+113x2\frac { 3 x ^ { 2 } - 17 x + 11 } { 3 x - 2 }

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Write the number (1.13)(10)1( 1.13 ) ( 10 ) ^ { - 1 } in ordinary decimal notation. For example, (2.78)(10) 4 = 27,800.

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Write the number (5.5)(10)7( 5.5 ) ( 10 ) ^ { 7 } in ordinary decimal notation. For example, (2.78)(10) 4 = 27,800.

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8t(8t)=(8t)2- 8 t ( - 8 t ) = ( - 8 t ) ^ { 2 }

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Divide. 4y3+34y+4\frac { 4 y ^ { 3 } + 34 } { y + 4 }

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Find the product. (4a4t)2( 4 a - 4 t ) ^ { 2 }

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Write the expression without using exponents. 19.3c019.3 c ^ { 0 }

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Select the expression that completes the formula below. (xy)k( x y ) ^ { k }

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Simplify the expression. (2y2)4\left( 2 y ^ { 2 } \right) ^ { 4 }

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Use scientific notation and the properties of exponents to help you perform the following operation. Express the answer in ordinary decimal notation. (480,000)(0.036)(0.0009)(600)\frac { ( 480,000 ) ( 0.036 ) } { ( 0.0009 ) ( 600 ) }

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Divide x26x+8x ^ { 2 } - 6 x + 8 by x2x - 2 .

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Simplify the following expression. d(8n+8)d(5n)d ^ { ( 8 n + 8 ) } d ^ { ( - 5 n ) }

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Find the product. (8z+1)(8z1)( 8 z + 1 ) ( 8 z - 1 )

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Combine the like terms. 7 y and 6 y

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Simplify the following expression. 122\frac { 1 } { 2 ^ { - 2 } }

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