Exam 1: Basic Concepts

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Evaluate. --1.4 ÷ 0.07

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Insert eithernsert either < or >< \text { or } > to to make the statement true. -6.2 _____ 6.3

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Illustrate the set on a number line. - {xx>4}\{ x \mid x > - 4 \}  Illustrate the set on a number line. - \{ x \mid x > - 4 \}

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List the set in roster form. - S={xx is a whole number multiple of 4}S = \{ x \mid x \text { is a whole number multiple of } 4 \}

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Name the property illustrated by the statement. --(-3)= 3

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Simplify the expression and write the answer without negative exponents. - (x5)3\left( x ^ { 5 } \right) ^ { - 3 }

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Evaluate. --9(-11)(0)

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Express in set builder notation the set of numbers indicated on the number line. -Express in set builder notation the set of numbers indicated on the number line. -  A = -4.8 A = -4.8

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Evaluate. -4(-11)(0)

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Solve the problem. -List the elements of S that are natural numbers.

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Simplify the expression and write the answer without negative exponents. - 8x9y102x8y7\frac { 8 x ^ { 9 } y ^ { 10 } } { 2 x ^ { 8 } y ^ { 7 } }

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Illustrate the set on a number line. - {yy<4}\{ \mathrm { y } \mid \mathrm { y } < - 4 \}  Illustrate the set on a number line. - \{ \mathrm { y } \mid \mathrm { y } < - 4 \}

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Evaluate. - 25+(15)\frac { 2 } { 5 } + \left( - \frac { 1 } { 5 } \right)

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Evaluate the expression. - 10a0+10b0- 10 a ^ { 0 } + 10 b ^ { 0 }

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Evaluate the expression without using a calculator. - 81\sqrt { 81 }

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Illustrate the set on a number line. - {qq<π and qN}\{ \mathrm { q } \mid \mathrm { q } < \pi \text { and } \mathrm { q } \in \mathrm { N } \}  Illustrate the set on a number line. - \{ \mathrm { q } \mid \mathrm { q } < \pi \text { and } \mathrm { q } \in \mathrm { N } \}

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Evaluate the expression. - (9x)0( 9 x ) ^ { 0 }

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Simplify the expression and write the answer without negative exponents. - (7x9)(5x3)\left( - 7 x ^ { 9 } \right) \left( 5 x ^ { 3 } \right)

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Evaluate the expression. - 166+9+7\sqrt { 16 } - | - 6 + 9 | + 7

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Evaluate the expression without using a calculator. - (72)- ( - 7^2 )

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