Exam 1: Basic Concepts

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Evaluate the expression. - 7(3)+415(2)\frac { 7 ( 3 ) + 4 } { 1 - 5 ( 2 ) }

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Evaluate. -12(-10)

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Evaluate the expression. - (23)4\left( 2 ^ { 3 } \right) ^ { 4 }

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Evaluate. - (123)(16)\left( - \frac { 1 } { 23 } \right) \left( - \frac { 1 } { 6 } \right)

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Evaluate i) x2 and ii)x2 for the given value of x.\mathbf { Evaluate ~i)~ x ^ { 2 }~ and~ ii) - x ^ { 2 } ~ for~ the~ given~ value ~of ~x . } -4

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Evaluate the expression. -240 ÷ 5 - 4

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Evaluate. --3 + 16

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Evaluate. - 413÷(27)\frac { 4 } { 13 } \div \left( - \frac { 2 } { 7 } \right)

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Evaluate the expression. - (2)(63)+(2)4(2)(72)\frac { ( - 2 ) \cdot ( 6 - 3 ) + ( - 2 ) \cdot 4 } { ( - 2 ) \cdot ( 7 - 2 ) }

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Evaluate the absolute value expression. - 411\left|\frac { 4 } { 11 }\right|

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Evaluate the expression for the given value or values. - (x+3y)2 when x=3,y=4( x + 3 y ) ^ { 2 } \text { when } x = 3 , y = 4

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Name the property illustrated by the statement. - (14)(4)=1\left( \frac { 1 } { 4 } \right) ( 4 ) = 1

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Evaluate the expression without using a calculator. - (19)2\left( \frac { 1 } { 9 } \right) ^ { 2 }

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Evaluate the expression without using a calculator. - 3433\sqrt [ 3 ] { - 343 }

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Find both the additive inverse and the multiplicative inverse for the given number. -11

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Solve. Express the result in scientific notation. Round to the nearest hundredth, if necessary. -A particle is observed moving at 9.39×1059.39 \times 10 ^ { - 5 } meters per second. Find the distance the particle would travel in 5.22×1075.22 \times 10 ^ { - 7 } sec seconds.

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Evaluate the absolute value expression. -| 23.5| - 23.5 |

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Evaluate the absolute value expression. - 16- | 16 |

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Simplify the expression. Assume that all variables represent nonzero integers. - x(7a2)x(3a3)\frac { x ^ { ( 7 a - 2 ) } } { x ^ { ( 3 a - 3 ) } }

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Evaluate i) x3 and ii)x3 for the given value of x.\mathbf { Evaluate ~i)~ x ^ { 3 }~ and~ ii) - x ^ { 3 } ~ for~ the~ given~ value ~of ~x . } --3

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