Distributive Property of Multiplication over Addition

An operation $\star$ is said to be distributive over another operation $\circ$ if for any of the values $a$,$b$ and $c$ : $a \star (b \circ c) = (a \star b) \circ (a \star c)$

Examples

• Multiplution is distributive over Addtion , since a*(b+c) = (a*b)+(a*c)