Exam 1: Basic Concepts

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Simplify the expression and write the answer without negative exponents. - 5m4n24p5\frac { 5 m ^ { 4 } n ^ { - 2 } } { 4 p ^ { 5 } }

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Evaluate. - (85)(38)\left( - \frac { 8 } { 5 } \right) \left( \frac { 3 } { 8 } \right)

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Simplify the expression and write the answer without negative exponents. - x7x4x ^ { - 7 } \cdot x ^ { - 4 }

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Evaluate the expression. - 72247 ^ { 2 } - 2 \cdot 4

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Let R = the set of real numbers, N = the set of natural numbers, W = the set of whole numbers, I = the set of integers, Q = the set of rational numbers, and H = the set of irrational numbers. Answer the question. -Is N a subset of W?

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Evaluate. --12(-1)(3)

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Evaluate. -8 - (-5)

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Insert eithernsert either < or >< \text { or } > to to make the statement true. - 45 ___1- \frac { 4 } { 5 } ~\_\_\_ - 1

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Evaluate. -4.144 + (-6.042)

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Solve. Express the result in scientific notation. Round to the nearest hundredth, if necessary. -During a science experiment you find that the correct answer is 5.28×1035.28 \times 10 ^ { 3 } . If you mistakenly write the answer as 4.28×103,4.28 \times 10 ^ { 3 }, , by how much is yo, by how much is yur answer off?

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Evaluate. -1 + (-11)- 5 + (-3)

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Express the value in scientific notation. - 12.24×1064×101\frac { 12.24 \times 10 ^ { 6 } } { 4 \times 10 ^ { 1 } }

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Solve the problem. -List the elements of S that are integers.

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Evaluate the expression. - (5xyz)0( - 5 x y z ) ^ { 0 }

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Simplify the expression and write the answer without negative exponents. - x4x2x ^ { 4 } \cdot x ^ { - 2 }

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Simplify the expression and write the answer without negative exponents. - 2z32 z ^ { - 3 }

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Evaluate the absolute value expression. - 1722\left| - \frac { 17 } { 22 } \right|

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Name the property illustrated by the statement. -x · y = y · x

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Evaluate. --23.7 + (-13.1)

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Name the property illustrated by the statement. -x + 0 = x

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