What is (h^2+8h-15)/(3h^2-9h)-(4h+6)/(3h^2-9h) ?

The solution to (h^2+8h-15)/(3h^2-9h)-(4h+6)/(3h^2-9h) is (h+7)/(3h)

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simplify (h^2+8h-15)/(3h^2-9h)-(4h+6)/(3h^2-9h)

simplify

\frac{h ^{2} + 8 h - 15}{3 h ^{2} - 9 h} - \frac{4 h + 6}{3 h ^{2} - 9 h}

\frac{h + 7}{3 h}

Solution steps

\frac{h ^{2} + 8 h - 15}{3 h ^{2} - 9 h} - \frac{4 h + 6}{3 h ^{2} - 9 h}

Join

\frac{h ^{2} + 8 h - 15}{3 h ^{2} - 9 h} - \frac{4 h + 6}{3 h ^{2} - 9 h} : \frac{h + 7}{3 h}

= \frac{h + 7}{3 h}

7 x (x - 77)

27 - 64 w^{3}

\frac{1}{\frac{2}{3}} \cdot \frac{1}{3}

0 - (- 9)

(r^{2})^{3}

What is (h^2+8h-15)/(3h^2-9h)-(4h+6)/(3h^2-9h) ?
The solution to (h^2+8h-15)/(3h^2-9h)-(4h+6)/(3h^2-9h) is (h+7)/(3h)