Solve by Isolating the Absolute Value for X A=(CD)/X

$A = \frac{C D}{X}$

Rewrite the equation as $\frac{C D}{X} = A$ .

$\frac{C D}{X} = A$

Find the LCD of the terms in the equation.

Finding the LCD of a list of values is the same as finding the LCM of the denominators of those values.

$X, 1$

The LCM of one and any expression is the expression.

$X$

Multiply each term in $\frac{C D}{X} = A$ by $X$ to eliminate the fractions.

Multiply each term in $\frac{C D}{X} = A$ by $X$ .

$\frac{C D}{X} X = A X$

Simplify the left side.

Cancel the common factor of $X$ .

Cancel the common factor.

$\frac{C D}{X} X = A X$

Rewrite the expression.

$C D = A X$

Solve the equation.

Rewrite the equation as $A X = C D$ .

$A X = C D$

Divide each term in $A X = C D$ by $A$ and simplify.

Divide each term in $A X = C D$ by $A$ .

$\frac{A X}{A} = \frac{C D}{A}$

Simplify the left side.

Cancel the common factor of $A$ .

Cancel the common factor.

$\frac{A X}{A} = \frac{C D}{A}$

Divide $X$ by $1$ .

$X = \frac{C D}{A}$