Solve for A (complex solution)
A=-\frac{Bx+7}{x^{L}}
L=0\text{ or }x\neq 0
Solve for B (complex solution)
\left\{\begin{matrix}B=-\frac{Ax^{L}+7}{x}\text{, }&x\neq 0\\B\in \mathrm{C}\text{, }&A=-7\text{ and }L=0\text{ and }x=0\end{matrix}\right.
Solve for A
A=-\frac{Bx+7}{x^{L}}
x>0\text{ or }\left(Denominator(L)\text{bmod}2=1\text{ and }x<0\right)
Solve for B
B=-\frac{Ax^{L}+7}{x}
x>0\text{ or }\left(Denominator(L)\text{bmod}2=1\text{ and }x<0\right)
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Ax^{L}+7=-Bx
Subtract Bx from both sides. Anything subtracted from zero gives its negation.
Ax^{L}=-Bx-7
Subtract 7 from both sides.
x^{L}A=-Bx-7
The equation is in standard form.
\frac{x^{L}A}{x^{L}}=\frac{-Bx-7}{x^{L}}
Divide both sides by x^{L}.
A=\frac{-Bx-7}{x^{L}}
Dividing by x^{L} undoes the multiplication by x^{L}.
A=-\frac{Bx+7}{x^{L}}
Divide -Bx-7 by x^{L}.
Bx+7=-Ax^{L}
Subtract Ax^{L} from both sides. Anything subtracted from zero gives its negation.
Bx=-Ax^{L}-7
Subtract 7 from both sides.
xB=-Ax^{L}-7
The equation is in standard form.
\frac{xB}{x}=\frac{-Ax^{L}-7}{x}
Divide both sides by x.
B=\frac{-Ax^{L}-7}{x}
Dividing by x undoes the multiplication by x.
B=-\frac{Ax^{L}+7}{x}
Divide -Ax^{L}-7 by x.
Ax^{L}+7=-Bx
Subtract Bx from both sides. Anything subtracted from zero gives its negation.
Ax^{L}=-Bx-7
Subtract 7 from both sides.
x^{L}A=-Bx-7
The equation is in standard form.
\frac{x^{L}A}{x^{L}}=\frac{-Bx-7}{x^{L}}
Divide both sides by x^{L}.
A=\frac{-Bx-7}{x^{L}}
Dividing by x^{L} undoes the multiplication by x^{L}.
A=-\frac{Bx+7}{x^{L}}
Divide -Bx-7 by x^{L}.
Bx+7=-Ax^{L}
Subtract Ax^{L} from both sides. Anything subtracted from zero gives its negation.
Bx=-Ax^{L}-7
Subtract 7 from both sides.
xB=-Ax^{L}-7
The equation is in standard form.
\frac{xB}{x}=\frac{-Ax^{L}-7}{x}
Divide both sides by x.
B=\frac{-Ax^{L}-7}{x}
Dividing by x undoes the multiplication by x.
B=-\frac{Ax^{L}+7}{x}
Divide -Ax^{L}-7 by x.
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