Exam 1: Review of Basic Concepts

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Find the sum or difference. - 9m2+74m−63m+9\frac { 9 m ^ { 2 } + 74 m - 63 } { m + 9 }

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Evaluate the expression. - −7⋅5+3−(−1+6)−7⋅8+2\frac { - 7 \cdot 5 + 3 - ( - 1 + 6 ) } { - 7 \cdot 8 + 2 }

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Perform the indicated operation and write your answer with positive integer exponents. - m−1−n−1m−1+n−1⋅m+nm−n\frac { m ^ { - 1 } - n ^ { - 1 } } { m ^ { - 1 } + n ^ { - 1 } } \cdot \frac { m + n } { m - n }

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Rationalize the denominator. Assume that all variables represent nonnegative numbers and that the denominator is not zero. -A formula for calculating the distance, d, one can see from an airplane to the horizon on a clear day is d=1.22x1/2\mathrm { d } = 1.22 \mathrm { x } ^ { 1 / 2 } , where x is the altitude of the plane in feet and d is given in miles. How far can one see in a plane flying at 28,000 feet? Round your answer to the nearest tenth mile, if necessary.

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Write in radical form. Assume all variables represent positive real numbers. - (mn)1/6( \mathrm { mn } ) ^ { 1 / 6 }

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Insert Insert   in the blank to make the statement true. -  in the blank to make the statement true. -Insert   in the blank to make the statement true. -

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Write the expression with only positive exponents and evaluate if possible. Assume all variables represent nonzero real numbers. - 303 ^ { 0 }

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Solve the problem. Round to two decimal places unless otherwise indicated. -In the following formula, yy is the minimum number of hours of studying required to attain a test score of xx : y=y = 0.47x100.5−x\frac { 0.47 x } { 100.5 - x } . How many hours of study are needed to score 97?97 ?

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Evaluate the expression. -Let x=−18,y=12x = - 18 , y = 12 . Evaluate ∣4y−5x∣−∣4y∣| 4 y - 5 x | - | 4 y | .

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Evaluate the expression. -Let x=−9,y=13x = - 9 , y = 13 . Evaluate ∣9y−2x∣| 9 y - 2 x | .

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Evaluate the expression. - (−4)3( - 4 ) ^ { 3 }

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Write the expression with only positive exponents and evaluate if possible. Assume all variables represent nonzero real numbers. - 54(16y−16x+20z)\frac { 5 } { 4 } ( 16 y - 16 x + 20 z )

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Tell whether the statement is true or false. - 11∉{0,9,10,12,14}11 \notin \{ 0,9,10,12,14 \}

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Perform the indicated operations. Write the result using only positive exponents. Assume all variables represent nonzero real numbers. - x17x2\frac { x ^ { 17 } } { x ^ { 2 } }

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Perform the indicated operations. - 64x3(8x+1)−13x(8x+1)+19x\frac { 64 x } { 3 ( 8 x + 1 ) } - \frac { 1 } { 3 x ( 8 x + 1 ) } + \frac { 19 } { x }

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Factor the trinomial, if possible. - u2−2uv−48v2u ^ { 2 } - 2 u v - 48 v ^ { 2 }

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Factor out the greatest common factor. Simplify the factors, if possible. - (x−4)(x+9)+(x−4)(x+5)( x - 4 ) ( x + 9 ) + ( x - 4 ) ( x + 5 )

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Factor by any method. - 27c3+12527 c ^ { 3 } + 125

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Simplify the rational expression. Use factoring, and assume all variable expressions represent positive real numbers. -The cost of manufacturing clocks is given by c c=25(n+49)1/2c = 25 ( n + 49 ) ^ { 1 / 2 } , where c is the cost in dollars and n is the number produced. What is the cost when no clocks are produced?

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Evaluate the expression for x x=−2,y=3, and a=−4x = - 2 , y = 3 , \text { and } a = - 4 - −4a−6y−3x- 4 a - 6 y - 3 x

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