Determine Which Two Functions Are Inverses of Each Other$f ( x ) = \frac { x + 4 } { 4 } \quad g ( x ) = 4 x + 4 \quad h ( x ) = \frac { x - 4 } { 4 }$

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The Answer of Determine Which Two Functions Are Inverses of Each Other$f ( x ) = \frac { x + 4 } { 4 } \quad g ( x ) = 4 x + 4 \quad h ( x ) = \frac { x - 4 } { 4 }$

Determine Which Two Functions Are Inverses of Each Other $f ( x ) = \frac { x + 4 } { 4 } \quad g ( x ) = 4 x + 4 \quad h ( x ) = \frac { x - 4 } { 4 }$

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Determine Which Two Functions Are Inverses of Each Other f(x)=x+44g(x)=4x+4h(x)=x−44f ( x ) = \frac { x + 4 } { 4 } \quad g ( x ) = 4 x + 4 \quad h ( x ) = \frac { x - 4 } { 4 }f(x)=4x+4​g(x)=4x+4h(x)=4x−4​

Definitions:

Determine Which Two Functions Are Inverses of Each Other $f ( x ) = \frac { x + 4 } { 4 } \quad g ( x ) = 4 x + 4 \quad h ( x ) = \frac { x - 4 } { 4 }$