Exam 1: Real Numbers and Algebraic Expressions

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Simplify and write with positive exponents only. - 434 ^ { - 3 }

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Write the phrase as a variable expression. Use x to represent "a number." -A number less than five and nine-tenths

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Write the number in standard notation. - 5.4435×1055.4435 \times 10 ^ { 5 }

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Find the root. - 325\sqrt [ 5 ] { 32 }

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Simplify and write with positive exponents only. - x5x3x ^ { - 5 } \cdot x ^ { 3 }

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Determine if the statement is true or false. - 25>14

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Simplify. Write the answer using positive exponents only. - (x5y5)3\left( \frac { x ^ { - 5 } } { y ^ { 5 } } \right) ^ { - 3 }

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Add or subtract as indicated. - -14+(-13)

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Simplify. Write the answer using positive exponents only. - (x2)7\left( x ^ { 2 } \right) ^ { - 7 }

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Use the quotient rule to simplify. - x13y11x2y5\frac { x ^ { 13 } y ^ { 11 } } { x ^ { 2 } y ^ { 5 } }

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Simplify. - 7 x+15 y-4 x-7.2+10

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Simplify. - 7+(4)2+6(2)6(86)\frac { 7 + ( - 4 ) ^ { 2 } + 6 ( 2 ) } { 6 ( 8 - 6 ) }

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Complete the statement to illustrate the given property. -z+0=_____ Additive identity property

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Simplify the expression. - 6(5)(3)3+366 ( - 5 ) - ( - 3 ) ^ { 3 } + \sqrt { 36 }

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Evaluate the expression. - 4(x+y)04 ( x + y ) ^ { 0 }

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Which of these is NOT listed as a tip to help you succeed in this course?

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Simplify. Write the answer using positive exponents only. - (4pq)2\left( \frac { - 4 p } { q } \right) ^ { 2 }

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Simplify. Assume that variables in the exponent represent nonzero integers and that all other variables are not 0. - x4zx3zx9z+2x ^ { - 4 z } \cdot x ^ { 3 z } \cdot x ^ { 9 z + 2 }

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Simplify. - 1+8(2-8 m)

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Use the quotient rule to simplify. - 56x9y138x3y4\frac { 56 x ^ { 9 } y ^ { 13 } } { 8 x ^ { 3 } y ^ { 4 } }

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