What is expand ((rxH-xqy)H)/G ?

The solution to expand ((rxH-xqy)H)/G is (rxH^2)/G-(xHqy)/G

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expand ((rxH-xqy)H)/G

expand

\frac{( r x H - x q y ) H}{G}

\frac{r x H ^{2}}{G} - \frac{x H q y}{G}

Solution steps

\frac{( r x H - x q y ) H}{G}

Expand

(r x H - x q y) H : r x H^{2} - x H q y

= \frac{r x H ^{2} - x H q y}{G}

Apply the fraction rule:

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

\frac{r x H ^{2} - x H q y}{G} = \frac{r x H ^{2}}{G} - \frac{x H q y}{G}

= \frac{r x H ^{2}}{G} - \frac{x H q y}{G}

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e^{4 x} (e^{2 x} - 4 + e^{5 x})

- 1 (26 x - 21 y - 69 z = 436)

(e^{x} - 1) (e^{y} - 1) e^{- x - y}

What is expand ((rxH-xqy)H)/G ?
The solution to expand ((rxH-xqy)H)/G is (rxH^2)/G-(xHqy)/G