What is (p^4)/q-(q^2)/(p^2) ?

The solution to (p^4)/q-(q^2)/(p^2) is (p^6-q^3)/(p^2q)

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simplify (p^4)/q-(q^2)/(p^2)

simplify

\frac{p ^{4}}{q} - \frac{q ^{2}}{p ^{2}}

\frac{p ^{6} - q ^{3}}{p ^{2} q}

Solution steps

\frac{p ^{4}}{q} - \frac{q ^{2}}{p ^{2}}

Least Common Multiplier of

q, p^{2} : p^{2} q

Adjust Fractions based on the LCM

= \frac{p ^{6}}{p ^{2} q} - \frac{q ^{3}}{p ^{2} q}

Apply the fraction rule:

\frac{a}{c} - \frac{b}{c} = \frac{a - b}{c}

= \frac{p ^{6} - q ^{3}}{p ^{2} q}

(- 7 z)^{2}

a [13] + a [7] \cdot a [20] - a \frac{13}{100} a [2]

\frac{( x ^{2} - y ^{2} )}{( x - y )}

(x^{3})^{\frac{2}{3}}

\frac{14}{( x ^{2} - 4 )} - \frac{( 6 - x )}{( x + 2 )}

What is (p^4)/q-(q^2)/(p^2) ?
The solution to (p^4)/q-(q^2)/(p^2) is (p^6-q^3)/(p^2q)