How to find inverse variation Practice Test

is a one-to-one function specified in terms of a set of $\left( x,y \right)$ coordinates:

A = $\left \{ \left( 0,0 \right), \left( 1,2\right),\left( 2,4 \right), \left( 3,6 \right)\right \}$

Which one of the following represents the inverse of the function specified by set A?

B =\left \{ \left ( 0,0 \right ), \left ( 0,1 \right ), \left ( 0,2 \right ), \left ( 0,3 \right ) \right \}$

C = $\left \{ \left( 0,0 \right), \left( 2,1 \right), \left( 4,2 \right), \left( 6,3 \right) \right \}$

D = $\left \{ \left( 1,1 \right), \left( 2,1 \right), \left( -2,1 \right), \left( 3,1 \right) \right \}$

E = $\left \{ \left( -2,1 \right), \left( -2,5 \right), \left( -2,3 \right), \left( -2, -2 \right) \right \}$

F = $\left \{ \left( 2,0 \right), \left( 2,-3 \right),\left( 2,5 \right), \left( 2,-7 \right) \right \}$

Which one of the following functions represents the inverse of $f\left( x \right)?$

A)

B) \sqrt[3]{x^{3}-5}

C) \sqrt[3]{x+5}

D)

E)