\ \

Step 1 : \ \

A function f is called homogeneous of degree n if it satisfies the equation $\"\"$ for all t, where n is a positive integer. \ \

Step 2 : \ \

The function is $\"\"$ .

Substitute $\"\"$ in above equation.

$\"\"$

Substitute $\"\"$ in above equation. \ \

$\"\"$

Since $\"\"$ , the function $\"\"$ is a homogeneous function of degree 3. \ \

Solution :

The function $\"\"$ is a homogeneous function of degree 3.