Exam 13: Functions

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At a constant temperature, the volume ( v ) of a gas varies inversely as the pressure ( W ). Translate the statement of variation into an equation and use k as the constant of variation.

(Multiple Choice)
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Graph the function. f(x)=−4∣x∣f ( x ) = - 4 | x |

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For each of the quadratic functions find its graph. Match each function with the corresponding graph. -For each of the quadratic functions find its graph. Match each function with the corresponding graph. -

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Specify the domain for the function. h(x)=1x2+4x−32h ( x ) = \frac { 1 } { x ^ { 2 } + 4 x - 32 }

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Specify the range for the following relation. Please enter your answer in interval notation. {( x , y ) | 5 x 2 = 8 y 3}

(Short Answer)
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Specify the domain for the function. f(t)=−2x2+3f ( t ) = \frac { - 2 } { x ^ { 2 } + 3 }

(Multiple Choice)
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Find the constant of variation for the stated condition: y varies directly as x and inversely as z , and y = 20 when x = 170 and z = 34.

(Multiple Choice)
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The simple interest earned by a certain amount of money varies jointly as the rate of interest and the time (in years) that the money is invested. If the money is invested at 14% for 2 years, $84 is earned. How much is earned if the money is invested at 15% for 4 years? $__________

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A motel advertises that it will provide dinner, a dance, and drinks at $30 per couple for a New Year's Eve party. It must have a guarantee of 60 couples. Furthermore, it will agree that for each couple in excess of 60, it will reduce the price per couple for all attending by $0.50. How many couples will it take to maximize the motel's revenue?

(Multiple Choice)
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Find the constant of variation for the stated condition: y varies directly as x , and y = 125 when x = 100. Please enter your answer as a fraction.

(Short Answer)
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For each of the linear functions find its graph. Match each function with the corresponding graph. -For each of the linear functions find its graph. Match each function with the corresponding graph. -

(Multiple Choice)
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Find the constant of variation for the stated condition: r varies inversely as the cube of t , and r=181r = \frac { 1 } { 81 } when t = 9.

(Short Answer)
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If f(x)=−5x+1f ( x ) = - \frac { 5 } { x + 1 } find f(−6),f(0),f(−1),f(4)f ( - 6 ) , f ( 0 ) , f ( - 1 ) , f ( 4 ) .

(Short Answer)
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If g ( x ) = 4 x + 3 and f ( x ) = 5 x 2 −- 9, find (g∘f)(3)( g \circ f ) ( 3 ) .

(Multiple Choice)
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Specify the domain for the following relation. Please enter your answer in interval notation. {( x , y ) | 9 y −- 7 x = 15}

(Short Answer)
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Graph the function. f(x)=−2(x−1)2−6f ( x ) = - 2 ( x - 1 ) ^ { 2 } - 6

(Multiple Choice)
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Graph the function. f(x)=7−xf ( x ) = \sqrt { 7 - x }

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Graph the function. f(x)=1x−1f ( x ) = \frac { 1 } { x - 1 }

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Identify the graph of the function. f ( x ) = −- 3 x 2 −- 8 x

(Multiple Choice)
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Identify the graph of the function. f ( x ) = x 2 −- 3 x −- 1

(Multiple Choice)
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