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-The Average Cost Per Tape, in Dollars, for a Company

Question 74

Multiple Choice

Solve.
-The average cost per tape, in dollars, for a company to produce x sports videotapes is given by the function A(x) =14x+80x for x>0A ( x ) = \frac { 14 x + 80 } { x } \text { for } x > 0
Graph the function on the interval (0,) ( 0 , \infty ) and complete the following:
A(x) ــــــــــ as x\mathrm { A } ( \mathrm { x } ) \rightarrowــــــــــ \quad \text { as } \mathrm { x } \rightarrow \infty \text {. }


A)
 Solve. -The average cost per tape, in dollars, for a company to produce x sports videotapes is given by the function  A ( x )  = \frac { 14 x + 80 } { x } \text { for } x > 0  Graph the function on the interval  ( 0 , \infty )   and complete the following:  \mathrm { A } ( \mathrm { x } )  \rightarrowــــــــــ \quad \text { as } \mathrm { x } \rightarrow \infty \text {. }   A)     \mathrm { A } ( \mathrm { x } )  \rightarrow 1  as  \mathrm { x } \rightarrow \infty . B)      \mathrm { A } ( \mathrm { x } )  \rightarrow 0  as  \mathrm { x } \rightarrow \infty .  C)     \mathrm { A } ( \mathrm { x } )  \rightarrow 19  as  \mathrm { x } \rightarrow \infty .  D)     \mathrm { A } ( \mathrm { x } )  \rightarrow 14  as  \mathrm { x } \rightarrow \infty .
A(x) 1\mathrm { A } ( \mathrm { x } ) \rightarrow 1 as x\mathrm { x } \rightarrow \infty .
B)
 Solve. -The average cost per tape, in dollars, for a company to produce x sports videotapes is given by the function  A ( x )  = \frac { 14 x + 80 } { x } \text { for } x > 0  Graph the function on the interval  ( 0 , \infty )   and complete the following:  \mathrm { A } ( \mathrm { x } )  \rightarrowــــــــــ \quad \text { as } \mathrm { x } \rightarrow \infty \text {. }   A)     \mathrm { A } ( \mathrm { x } )  \rightarrow 1  as  \mathrm { x } \rightarrow \infty . B)      \mathrm { A } ( \mathrm { x } )  \rightarrow 0  as  \mathrm { x } \rightarrow \infty .  C)     \mathrm { A } ( \mathrm { x } )  \rightarrow 19  as  \mathrm { x } \rightarrow \infty .  D)     \mathrm { A } ( \mathrm { x } )  \rightarrow 14  as  \mathrm { x } \rightarrow \infty .

A(x) 0\mathrm { A } ( \mathrm { x } ) \rightarrow 0 as x.\mathrm { x } \rightarrow \infty .
C)
 Solve. -The average cost per tape, in dollars, for a company to produce x sports videotapes is given by the function  A ( x )  = \frac { 14 x + 80 } { x } \text { for } x > 0  Graph the function on the interval  ( 0 , \infty )   and complete the following:  \mathrm { A } ( \mathrm { x } )  \rightarrowــــــــــ \quad \text { as } \mathrm { x } \rightarrow \infty \text {. }   A)     \mathrm { A } ( \mathrm { x } )  \rightarrow 1  as  \mathrm { x } \rightarrow \infty . B)      \mathrm { A } ( \mathrm { x } )  \rightarrow 0  as  \mathrm { x } \rightarrow \infty .  C)     \mathrm { A } ( \mathrm { x } )  \rightarrow 19  as  \mathrm { x } \rightarrow \infty .  D)     \mathrm { A } ( \mathrm { x } )  \rightarrow 14  as  \mathrm { x } \rightarrow \infty .
A(x) 19\mathrm { A } ( \mathrm { x } ) \rightarrow 19 as x.\mathrm { x } \rightarrow \infty .
D)
 Solve. -The average cost per tape, in dollars, for a company to produce x sports videotapes is given by the function  A ( x )  = \frac { 14 x + 80 } { x } \text { for } x > 0  Graph the function on the interval  ( 0 , \infty )   and complete the following:  \mathrm { A } ( \mathrm { x } )  \rightarrowــــــــــ \quad \text { as } \mathrm { x } \rightarrow \infty \text {. }   A)     \mathrm { A } ( \mathrm { x } )  \rightarrow 1  as  \mathrm { x } \rightarrow \infty . B)      \mathrm { A } ( \mathrm { x } )  \rightarrow 0  as  \mathrm { x } \rightarrow \infty .  C)     \mathrm { A } ( \mathrm { x } )  \rightarrow 19  as  \mathrm { x } \rightarrow \infty .  D)     \mathrm { A } ( \mathrm { x } )  \rightarrow 14  as  \mathrm { x } \rightarrow \infty .
A(x) 14\mathrm { A } ( \mathrm { x } ) \rightarrow 14 as x\mathrm { x } \rightarrow \infty .

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