The following table correctly outlines the process for finding the inverse relation for f(x)=1/4x+3/2. f(x)=1/4x+3/2 Begin with the original function.

y=1/4x+3/2 Change f(x) to y.

x=1/4y+3/2 Switch x and y.

x−3/2=1/4y+3/2−3/2 Apply the _[blank]_.

4/1⋅(x−3/2)=4/1⋅1/4y Apply the Division Property of Equality.

4x−6=y Simplify.

Which property correctly fills in the blank in the table?

Addition Property of Equality

Subtraction Property of Equality

Division Property of Equality

Multiplication Property of Equality