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Write the algebraic ratio in simplest form. $$\frac{3(x+4)}{a(x+4)}$$

In Exercises $24-29$ find the measure of each angle. The ratio of the measures of two complementary angles is $4 : 5 .$

In Exercises $24-29$ find the measure of each angle. The ratio of the measures of two supplementary angles is $11 : 4$

In Exercises $24-29$ find the measure of each angle. The measures of the angles of a triangle are in the ratio $3 : 4 : 5$

In Exercises $24-29$ find the measure of each angle. The measures of the acute angles of a right triangle are in the ratio $5 : 7$ .

Write the algebraic ratio in simplest form. $$\frac{2 c d}{5 c^{2}}$$

$\frac{2 d}{5 c}$

Ah.

Simplify the expression. If not possible, write already in simplest form.$$\frac{2(5-d)}{2(d-5)}$$

Find each quotient. Write in simplest form.$$\frac{a c}{5} \div \frac{c}{d}$$

Write the difference in simplest form.$$\frac{5 c}{15}-\frac{2+c}{25 c}$$

Multiply. Write the product in simplest form.$$\left(-\frac{20 c d}{21 d^{2}}\right)\left(-\frac{14 c^{2} d}{55 c^{2} d^{2}}\right)$$

Write the algebraic ratio in simplest form. $$\frac{3 a}{4 a b}$$

Multiply or divide as indicated. Write the answer as a fraction or whole number.$$\left(-\frac{c^{2}}{5}\right) \div\left(-\frac{c^{3}}{25}\right)$$

Find each quotient. Write in simplest form.$$\frac{c}{8} \div \frac{c d}{5}$$

Simplify expression.$c+2(d-5 c)$

Write each ratio in simplest form.The ratio of $5 \frac{3}{5}$ to $2 \frac{1}{10}$

Divide.Divide $c^{2}-25$ by $c-5$

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## Discussion

## Video Transcript

Ah.

## Recommended Questions

Simplify the expression. If not possible, write already in simplest form.

$$\frac{2(5-d)}{2(d-5)}$$

Find each quotient. Write in simplest form.

$$\frac{a c}{5} \div \frac{c}{d}$$

Write the difference in simplest form.

$$

\frac{5 c}{15}-\frac{2+c}{25 c}

$$

Multiply. Write the product in simplest form.

$$\left(-\frac{20 c d}{21 d^{2}}\right)\left(-\frac{14 c^{2} d}{55 c^{2} d^{2}}\right)$$

Write the algebraic ratio in simplest form.

$$

\frac{3 a}{4 a b}

$$

Multiply or divide as indicated. Write the answer as a fraction or whole number.

$$\left(-\frac{c^{2}}{5}\right) \div\left(-\frac{c^{3}}{25}\right)$$

Find each quotient. Write in simplest form.

$$\frac{c}{8} \div \frac{c d}{5}$$

Simplify expression.

$c+2(d-5 c)$

Write each ratio in simplest form.

The ratio of $5 \frac{3}{5}$ to $2 \frac{1}{10}$

Divide.

Divide $c^{2}-25$ by $c-5$