Use this rule: \(\frac{a}{b} \times \frac{c}{d}=\frac{ac}{bd}\).
\[y=\frac{1\times {x}^{263036}y\times 123}{3}\]
Simplify \(1\times {x}^{263036}y\times 123\) to \(123{x}^{263036}y\).
\[y=\frac{123{x}^{263036}y}{3}\]
Simplify \(\frac{123{x}^{263036}y}{3}\) to \(41{x}^{263036}y\).
\[y=41{x}^{263036}y\]
Divide both sides by \(41\).
\[\frac{y}{41}={x}^{263036}y\]
Divide both sides by \(y\).
\[\frac{\frac{y}{41}}{y}={x}^{263036}\]
Simplify \(\frac{\frac{y}{41}}{y}\) to \(\frac{y}{41y}\).
\[\frac{y}{41y}={x}^{263036}\]
Cancel \(y\).
\[\frac{1}{41}={x}^{263036}\]
Take the \(263036\)th root of both sides.
\[\pm \sqrt[263036]{\frac{1}{41}}=x\]
Use Division Distributive Property: \({(\frac{x}{y})}^{a}=\frac{{x}^{a}}{{y}^{a}}\).
\[\pm \frac{1}{\sqrt[263036]{41}}=x\]
Switch sides.
\[x=\pm \frac{1}{\sqrt[263036]{41}}\]
Decimal Form: ±0.999986
x=1/41^(1/263036),-1/41^(1/263036)
