Solve operatorname{will}=operatorname{gay}

$$\operatorname { will } = \operatorname { gay }$$

Solve for a

$$\left\{\begin{matrix}a=\frac{iwl^{2}}{gy}\text{, }&y\neq 0\text{ and }g\neq 0\\a\in \mathrm{C}\text{, }&\left(w=0\text{ and }y=0\right)\text{ or }\left(l=0\text{ and }y=0\right)\text{ or }\left(l=0\text{ and }g=0\text{ and }y\neq 0\right)\text{ or }\left(w=0\text{ and }g=0\text{ and }y\neq 0\right)\end{matrix}\right.$$

Steps for Solving Linear Equation

Multiply l and l to get l^{2}.

$$wil^{2}=gay$$

Swap sides so that all variable terms are on the left hand side.

$$gay=wil^{2}$$

The equation is in standard form.

$$gya=iwl^{2}$$

Divide both sides by gy.

$$\frac{gya}{gy}=\frac{iwl^{2}}{gy}$$

Dividing by gy undoes the multiplication by gy.

$$a=\frac{iwl^{2}}{gy}$$

Solve for g

$$\left\{\begin{matrix}g=\frac{iwl^{2}}{ay}\text{, }&y\neq 0\text{ and }a\neq 0\\g\in \mathrm{C}\text{, }&\left(w=0\text{ and }y=0\right)\text{ or }\left(l=0\text{ and }y=0\right)\text{ or }\left(l=0\text{ and }a=0\text{ and }y\neq 0\right)\text{ or }\left(w=0\text{ and }a=0\text{ and }y\neq 0\right)\end{matrix}\right.$$

Steps for Solving Linear Equation

Multiply l and l to get l^{2}.

$$wil^{2}=gay$$

Swap sides so that all variable terms are on the left hand side.

$$gay=wil^{2}$$

The equation is in standard form.

$$ayg=iwl^{2}$$

Divide both sides by ay.

$$\frac{ayg}{ay}=\frac{iwl^{2}}{ay}$$

Dividing by ay undoes the multiplication by ay.

$$g=\frac{iwl^{2}}{ay}$$