Solve g(x^2 3x^4 h)-g(x^2 3x^4)/h

Evaluate

g (x^{2} \times 3 x^{4} h) - \frac{g ( x ^{2} \times 3 x ^{4} )}{h}

Remove the parentheses

g x^{2} \times 3 x^{4} h - \frac{g x ^{2} \times 3 x ^{4}}{h}

Multiply

More Steps

g x^{2} \times 3 x^{4} h - \frac{3 g x ^{6}}{h}

Multiply

More Steps

3 g x^{6} h - \frac{3 g x ^{6}}{h}

Reduce fractions to a common denominator

\frac{3 g x ^{6} h \times h}{h} - \frac{3 g x ^{6}}{h}

Write all numerators above the common denominator

\frac{3 g x ^{6} h \times h - 3 g x ^{6}}{h}

Solution

\frac{3 g x ^{6} h ^{2} - 3 g x ^{6}}{h}

Simplify the expression