How do you combine $\frac{3}{2 h^{2} - 2 h} + \frac{5}{2 h - 2}$ $\frac { 3} { 2h ^ { 2} - 2h } + \frac { 5} { 2h - 2}$ ?

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Answer 1 · 2018-01-24T02:03:01

$\frac{3 + 5 h}{2 h^{2} + h}$ $(3+5h) / (2h^2+h)$

Your equation can be factored like this.
$\frac{3}{h (2 h - 2)} + \frac{5}{2 h - 2}$ $3/(h(2h-2)) + 5/(2h-2)$

$\frac{1}{2 h - 2} \cdot (\frac{3}{h} + 5)$ $1/(2h-2) * (3/h + 5)$

$\frac{3 + 5 h}{h} \cdot \frac{1}{2 h - 2}$ $(3+5h) / h * 1/(2h-2)$

$\frac{3 + 5 h}{2 h^{2} + h}$ $(3+5h) / (2h^2+h)$ is the simpliest form.

How do you combine 32h2−2h+52h−2\frac { 3} { 2h ^ { 2} - 2h } + \frac { 5} { 2h - 2}?