Exam 1: Basic Concepts

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Find both the additive inverse and the multiplicative inverse for the given number. - 720- \frac { 7 } { 20 }

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Insert eithernsert either < or >< \text { or } > to to make the statement true. - 49 ___37- \frac { 4 } { 9 } ~\_\_\_ - \frac { 3 } { 7 }

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Evaluate the expression for the given value or values. - x25y when x=2,y=4- x ^ { 2 } - 5 y \text { when } x = - 2 , y = - 4

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Simplify the expression and write the answer without negative exponents. - x2x7\frac { x ^ { - 2 } } { x ^ { - 7 } }

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Evaluate. --3(-6)(-1)

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Evaluate. -0.66 - (-0.36)

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Evaluate the expression. - 3932\frac { 3 ^ { - 9 } } { 3 ^ { - 2 } }

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Determine whether the statement is true or false. -The set of rational numbers is a finite set.

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Evaluate the expression. - 12(5)1114(12)\frac { | 12 ( - 5 ) | - | 1 - 11 | } { | 4 ( 12 ) | }

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Simplify the expression and write the answer without negative exponents. - m0 m7\frac { \mathrm { m } ^ { 0 } } { \mathrm {~m} ^ { - 7 } }

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List the values from smallest to largest. - 7,15,9,22,17- 7 , - 15 , - | 9 | , - | 22 | , - | - 17 |

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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 Q a subset of H?

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Solve the problem. -At the start of a chemistry experiment, Sarah measured the temperature of a liquid to be -3° C. At the end of the experiment, it had risen 32° C. What was the liquid's temperature at the end of the experiment?

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

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Evaluate. - 13+12+(5+28)- | - 13 | + | - 12 | + ( 5 + | - 28 | )

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Evaluate. --7.9 - (-1.1)

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Evaluate the expression for the given value or values. - b+b24ac2a when a=5,b=14, and c=3\frac { - b + \sqrt { b ^ { 2 } - 4 a c } } { 2 a } \text { when } a = 5 , b = 14 , \text { and } c = - 3

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Use a calculator to solve. -Fred throws a ball upward from a platform that is 10 feet above ground level. The height of the ball above the ground, in feet, is determined byy h h=16x2+72x+10,h = - 16 x ^ { 2 } + 72 x + 10, , where x is twhere x is he number of seconds after the ball is thrown. Determine the height of the ball 4 seconds after the ball is thrown.

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Use a calculator to evaluate the expression. If necessary, round answers to the nearest thousandth. - (1.07)7( 1.07 ) ^ { 7 }

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Name the property illustrated by the statement. - 3(x+7)=3x+373 ( x + 7 ) = 3 x + 3 \cdot 7

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