Choose the one alternative that best completes the statement or answers the question. Graph

f

as a solid line and

\mathrm { f } ^ { - 1 }

as a dashed line in the same rectangular coordinate space. Use interval notation to give the domain and range of

f

and

f ^ { - 1 }

.
-

f ( x ) = \sqrt [ 3 ] { x } + 1

$Choose the one alternative that best completes the statement or answers the question. Graph f as a solid line and \mathrm { f } ^ { - 1 } as a dashed line in the same rectangular coordinate space. Use interval notation to give the domain and range of f and f ^ { - 1 } . - f ( x ) = \sqrt [ 3 ] { x } + 1 A) f domain = ( - \infty , \infty ) ; range = ( - \infty , \infty ) f ^ { - 1 } domain = ( - \infty , \infty ) ; range = ( - \infty , \infty ) B) f domain = ( - \infty , \infty ) ; range = ( 0 , \infty ) f ^ { - 1 } domain = ( 0 , \infty ) ; range = ( - \infty , \infty ) C) f domain = ( - \infty , \infty ) ; range = ( - \infty , \infty ) f ^ { - 1 } domain = ( - \infty , \infty ) ; range = ( - \infty , \infty ) D) f domain = ( - \infty , \infty ) ; range = ( - \infty , \infty ) f ^ { - 1 } domain = ( - \infty , \infty ) ; range = ( - \infty , \infty )$

A)
$Choose the one alternative that best completes the statement or answers the question. Graph f as a solid line and \mathrm { f } ^ { - 1 } as a dashed line in the same rectangular coordinate space. Use interval notation to give the domain and range of f and f ^ { - 1 } . - f ( x ) = \sqrt [ 3 ] { x } + 1 A) f domain = ( - \infty , \infty ) ; range = ( - \infty , \infty ) f ^ { - 1 } domain = ( - \infty , \infty ) ; range = ( - \infty , \infty ) B) f domain = ( - \infty , \infty ) ; range = ( 0 , \infty ) f ^ { - 1 } domain = ( 0 , \infty ) ; range = ( - \infty , \infty ) C) f domain = ( - \infty , \infty ) ; range = ( - \infty , \infty ) f ^ { - 1 } domain = ( - \infty , \infty ) ; range = ( - \infty , \infty ) D) f domain = ( - \infty , \infty ) ; range = ( - \infty , \infty ) f ^ { - 1 } domain = ( - \infty , \infty ) ; range = ( - \infty , \infty )$

f

domain

= ( - \infty , \infty )

; range

= ( - \infty , \infty )

f ^ { - 1 }

domain

= ( - \infty , \infty )

; range

= ( - \infty , \infty )

B)
$Choose the one alternative that best completes the statement or answers the question. Graph f as a solid line and \mathrm { f } ^ { - 1 } as a dashed line in the same rectangular coordinate space. Use interval notation to give the domain and range of f and f ^ { - 1 } . - f ( x ) = \sqrt [ 3 ] { x } + 1 A) f domain = ( - \infty , \infty ) ; range = ( - \infty , \infty ) f ^ { - 1 } domain = ( - \infty , \infty ) ; range = ( - \infty , \infty ) B) f domain = ( - \infty , \infty ) ; range = ( 0 , \infty ) f ^ { - 1 } domain = ( 0 , \infty ) ; range = ( - \infty , \infty ) C) f domain = ( - \infty , \infty ) ; range = ( - \infty , \infty ) f ^ { - 1 } domain = ( - \infty , \infty ) ; range = ( - \infty , \infty ) D) f domain = ( - \infty , \infty ) ; range = ( - \infty , \infty ) f ^ { - 1 } domain = ( - \infty , \infty ) ; range = ( - \infty , \infty )$

f

domain

= ( - \infty , \infty )

; range

= ( 0 , \infty )

f ^ { - 1 }

domain

= ( 0 , \infty )

; range

= ( - \infty , \infty )

C)
$Choose the one alternative that best completes the statement or answers the question. Graph f as a solid line and \mathrm { f } ^ { - 1 } as a dashed line in the same rectangular coordinate space. Use interval notation to give the domain and range of f and f ^ { - 1 } . - f ( x ) = \sqrt [ 3 ] { x } + 1 A) f domain = ( - \infty , \infty ) ; range = ( - \infty , \infty ) f ^ { - 1 } domain = ( - \infty , \infty ) ; range = ( - \infty , \infty ) B) f domain = ( - \infty , \infty ) ; range = ( 0 , \infty ) f ^ { - 1 } domain = ( 0 , \infty ) ; range = ( - \infty , \infty ) C) f domain = ( - \infty , \infty ) ; range = ( - \infty , \infty ) f ^ { - 1 } domain = ( - \infty , \infty ) ; range = ( - \infty , \infty ) D) f domain = ( - \infty , \infty ) ; range = ( - \infty , \infty ) f ^ { - 1 } domain = ( - \infty , \infty ) ; range = ( - \infty , \infty )$

f

domain

= ( - \infty , \infty ) ;

range

= ( - \infty , \infty )

f ^ { - 1 }

domain

= ( - \infty , \infty )

; range

= ( - \infty , \infty )

D)
$Choose the one alternative that best completes the statement or answers the question. Graph f as a solid line and \mathrm { f } ^ { - 1 } as a dashed line in the same rectangular coordinate space. Use interval notation to give the domain and range of f and f ^ { - 1 } . - f ( x ) = \sqrt [ 3 ] { x } + 1 A) f domain = ( - \infty , \infty ) ; range = ( - \infty , \infty ) f ^ { - 1 } domain = ( - \infty , \infty ) ; range = ( - \infty , \infty ) B) f domain = ( - \infty , \infty ) ; range = ( 0 , \infty ) f ^ { - 1 } domain = ( 0 , \infty ) ; range = ( - \infty , \infty ) C) f domain = ( - \infty , \infty ) ; range = ( - \infty , \infty ) f ^ { - 1 } domain = ( - \infty , \infty ) ; range = ( - \infty , \infty ) D) f domain = ( - \infty , \infty ) ; range = ( - \infty , \infty ) f ^ { - 1 } domain = ( - \infty , \infty ) ; range = ( - \infty , \infty )$

f

domain

= ( - \infty , \infty )

; range

= ( - \infty , \infty )

f ^ { - 1 }

domain

= ( - \infty , \infty ) ;

range

= ( - \infty , \infty )

Begin by Graphing the Standard Absolute Value Function F(x) f(x)=∣x∣f ( x ) = | x |f(x)=∣x∣

Multiple Choice

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Begin by Graphing the Standard Absolute Value Function F(x) $f ( x ) = | x |$

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