Solve 0+h/frac{2a+c{2}-a}

$$\frac { 0 + h } { \frac { 2 a + c } { 2 } - a }$$

Evaluate

$$\frac{2h}{c}$$

Short Solution Steps

Anything plus zero gives itself.

$$\frac{h}{\frac{2a+c}{2}-a}$$

To add or subtract expressions, expand them to make their denominators the same. Multiply a times \frac{2}{2}.

$$\frac{h}{\frac{2a+c}{2}-\frac{2a}{2}}$$

Since \frac{2a+c}{2} and \frac{2a}{2} have the same denominator, subtract them by subtracting their numerators.

$$\frac{h}{\frac{2a+c-2a}{2}}$$

Combine like terms in 2a+c-2a.

$$\frac{h}{\frac{c}{2}}$$

Divide h by \frac{c}{2} by multiplying h by the reciprocal of \frac{c}{2}.

$$\frac{h\times 2}{c}$$

Expand

$$\frac{2h}{c}$$

Short Solution Steps

Anything plus zero gives itself.

$$\frac{h}{\frac{2a+c}{2}-a}$$

To add or subtract expressions, expand them to make their denominators the same. Multiply a times \frac{2}{2}.

$$\frac{h}{\frac{2a+c}{2}-\frac{2a}{2}}$$

Since \frac{2a+c}{2} and \frac{2a}{2} have the same denominator, subtract them by subtracting their numerators.

$$\frac{h}{\frac{2a+c-2a}{2}}$$

Combine like terms in 2a+c-2a.

$$\frac{h}{\frac{c}{2}}$$

Divide h by \frac{c}{2} by multiplying h by the reciprocal of \frac{c}{2}.

$$\frac{h\times 2}{c}$$