Solve A_{j}=E/d_j^(d)

$$A _ { j } = \frac { E } { d _ { j } ^ { ( d ) } }$$

Solve for E (complex solution)

$$E=A_{j}d_{j}^{d}$$

$$d=0\text{ or }d_{j}\neq 0$$

Steps for Solving Linear Equation

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

$$\frac{E}{d_{j}^{d}}=A_{j}$$

The equation is in standard form.

$$\frac{1}{d_{j}^{d}}E=A_{j}$$

Divide both sides by d_{j}^{-d}.

$$\frac{\frac{1}{d_{j}^{d}}Ed_{j}^{d}}{1}=\frac{A_{j}d_{j}^{d}}{1}$$

Dividing by d_{j}^{-d} undoes the multiplication by d_{j}^{-d}.

$$E=\frac{A_{j}d_{j}^{d}}{1}$$

Divide A_{j} by d_{j}^{-d}.

$$E=A_{j}d_{j}^{d}$$

Solve for E

$$E=A_{j}d_{j}^{d}$$

$$d_{j}>0\text{ or }\left(Denominator(d)\text{bmod}2=1\text{ and }d_{j}<0\right)$$

Steps for Solving Linear Equation

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

$$\frac{E}{d_{j}^{d}}=A_{j}$$

The equation is in standard form.

$$\frac{1}{d_{j}^{d}}E=A_{j}$$

Divide both sides by d_{j}^{-d}.

$$\frac{\frac{1}{d_{j}^{d}}Ed_{j}^{d}}{1}=\frac{A_{j}d_{j}^{d}}{1}$$

Dividing by d_{j}^{-d} undoes the multiplication by d_{j}^{-d}.

$$E=\frac{A_{j}d_{j}^{d}}{1}$$

Divide A_{j} by d_{j}^{-d}.

$$E=A_{j}d_{j}^{d}$$

Solve for A_j (complex solution)

$$A_{j}=\frac{E}{d_{j}^{d}}$$

$$d=0\text{ or }d_{j}\neq 0$$

Solve for A_j

$$A_{j}=\frac{E}{d_{j}^{d}}$$

$$d_{j}>0\text{ or }\left(Denominator(d)\text{bmod}2=1\text{ and }d_{j}<0\right)$$