Remove parentheses.
\[x,y={x}^{3}-{y}^{3}yahomogeneousfunct\imath onofdeg(r)ee\]
Regroup terms.
\[x,y={x}^{3}-{y}^{3}yahooooomgnnnuusffctee\imath r^{\circ}ee\]
Use Product Rule: \({x}^{a}{x}^{b}={x}^{a+b}\).
\[x,y={x}^{3}-{y}^{3+1}ah{o}^{1+1+1+1+1}mg{n}^{1+1+1}{u}^{1+1}s{f}^{1+1}ctee\imath r^{\circ}ee\]
Simplify \(3+1\) to \(4\).
\[x,y={x}^{3}-{y}^{4}ah{o}^{1+1+1+1+1}mg{n}^{1+1+1}{u}^{1+1}s{f}^{1+1}ctee\imath r^{\circ}ee\]
Simplify \(1+1\) to \(2\).
\[x,y={x}^{3}-{y}^{4}ah{o}^{2+1+1+1}mg{n}^{1+1+1}{u}^{1+1}s{f}^{1+1}ctee\imath r^{\circ}ee\]
Simplify \(2+1\) to \(3\).
\[x,y={x}^{3}-{y}^{4}ah{o}^{3+1+1}mg{n}^{1+1+1}{u}^{1+1}s{f}^{1+1}ctee\imath r^{\circ}ee\]
Simplify \(3+1\) to \(4\).
\[x,y={x}^{3}-{y}^{4}ah{o}^{4+1}mg{n}^{1+1+1}{u}^{1+1}s{f}^{1+1}ctee\imath r^{\circ}ee\]
Simplify \(4+1\) to \(5\).
\[x,y={x}^{3}-{y}^{4}ah{o}^{5}mg{n}^{1+1+1}{u}^{1+1}s{f}^{1+1}ctee\imath r^{\circ}ee\]
Simplify \(1+1\) to \(2\).
\[x,y={x}^{3}-{y}^{4}ah{o}^{5}mg{n}^{2+1}{u}^{1+1}s{f}^{1+1}ctee\imath r^{\circ}ee\]
Simplify \(2+1\) to \(3\).
\[x,y={x}^{3}-{y}^{4}ah{o}^{5}mg{n}^{3}{u}^{1+1}s{f}^{1+1}ctee\imath r^{\circ}ee\]
Simplify \(1+1\) to \(2\).
\[x,y={x}^{3}-{y}^{4}ah{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctee\imath r^{\circ}ee\]
Use Product Rule: \({x}^{a}{x}^{b}={x}^{a+b}\).
\[x,y={x}^{3}-{y}^{4}ah{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ct{e}^{4}\imath r^{\circ}\]
Regroup terms.
\[x,y={x}^{3}-{e}^{4}\imath {y}^{4}ah{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)\]
Switch sides.
\[{x}^{3}-{e}^{4}\imath {y}^{4}ah{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=x,y\]
Break down the problem into these 2 equations.
\[{x}^{3}-{e}^{4}\imath {y}^{4}ah{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=x\]
\[{x}^{3}-{e}^{4}\imath {y}^{4}ah{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=y\]
Solve the 1st equation: \({x}^{3}-{e}^{4}\imath {y}^{4}ah{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=x\).
Subtract \({x}^{3}\) from both sides.
\[-{e}^{4}\imath {y}^{4}ah{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=x-{x}^{3}\]
Divide both sides by \(-{e}^{4}\).
\[\imath {y}^{4}ah{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=-\frac{x-{x}^{3}}{{e}^{4}}\]
Factor out the common term \(x\).
\[\imath {y}^{4}ah{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=-\frac{x(1-{x}^{2})}{{e}^{4}}\]
Rewrite \(1-{x}^{2}\) in the form \({a}^{2}-{b}^{2}\), where \(a=1\) and \(b=x\).
\[\imath {y}^{4}ah{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=-\frac{x({1}^{2}-{x}^{2})}{{e}^{4}}\]
Use Difference of Squares: \({a}^{2}-{b}^{2}=(a+b)(a-b)\).
\[\imath {y}^{4}ah{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=-\frac{x(1+x)(1-x)}{{e}^{4}}\]
Divide both sides by \(\imath \).
\[{y}^{4}ah{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=-\frac{\frac{x(1+x)(1-x)}{{e}^{4}}}{\imath }\]
Simplify \(\frac{\frac{x(1+x)(1-x)}{{e}^{4}}}{\imath }\) to \(\frac{x(1+x)(1-x)}{{e}^{4}\imath }\).
\[{y}^{4}ah{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=-\frac{x(1+x)(1-x)}{{e}^{4}\imath }\]
Divide both sides by \({y}^{4}\).
\[ah{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=-\frac{\frac{x(1+x)(1-x)}{{e}^{4}\imath }}{{y}^{4}}\]
Simplify \(\frac{\frac{x(1+x)(1-x)}{{e}^{4}\imath }}{{y}^{4}}\) to \(\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}}\).
\[ah{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=-\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}}\]
Divide both sides by \(h\).
\[a{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=-\frac{\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}}}{h}\]
Simplify \(\frac{\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}}}{h}\) to \(\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h}\).
\[a{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=-\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h}\]
Divide both sides by \({o}^{5}\).
\[amg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=-\frac{\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h}}{{o}^{5}}\]
Simplify \(\frac{\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h}}{{o}^{5}}\) to \(\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}}\).
\[amg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=-\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}}\]
Divide both sides by \(m\).
\[ag{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=-\frac{\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}}}{m}\]
Simplify \(\frac{\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}}}{m}\) to \(\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}m}\).
\[ag{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=-\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}m}\]
Divide both sides by \(g\).
\[a{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=-\frac{\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}m}}{g}\]
Simplify \(\frac{\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}m}}{g}\) to \(\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg}\).
\[a{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=-\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg}\]
Divide both sides by \({n}^{3}\).
\[a{u}^{2}s{f}^{2}ctdeg(r)=-\frac{\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg}}{{n}^{3}}\]
Simplify \(\frac{\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg}}{{n}^{3}}\) to \(\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}}\).
\[a{u}^{2}s{f}^{2}ctdeg(r)=-\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}}\]
Divide both sides by \({u}^{2}\).
\[as{f}^{2}ctdeg(r)=-\frac{\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}}}{{u}^{2}}\]
Simplify \(\frac{\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}}}{{u}^{2}}\) to \(\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}}\).
\[as{f}^{2}ctdeg(r)=-\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}}\]
Divide both sides by \(s\).
\[a{f}^{2}ctdeg(r)=-\frac{\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}}}{s}\]
Simplify \(\frac{\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}}}{s}\) to \(\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s}\).
\[a{f}^{2}ctdeg(r)=-\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s}\]
Divide both sides by \({f}^{2}\).
\[actdeg(r)=-\frac{\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s}}{{f}^{2}}\]
Simplify \(\frac{\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s}}{{f}^{2}}\) to \(\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}}\).
\[actdeg(r)=-\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}}\]
Divide both sides by \(c\).
\[atdeg(r)=-\frac{\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}}}{c}\]
Simplify \(\frac{\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}}}{c}\) to \(\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}c}\).
\[atdeg(r)=-\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}c}\]
Divide both sides by \(t\).
\[adeg(r)=-\frac{\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}c}}{t}\]
Simplify \(\frac{\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}c}}{t}\) to \(\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ct}\).
\[adeg(r)=-\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ct}\]
Divide both sides by \(r^{\circ}\).
\[a=-\frac{\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ct}}{r^{\circ}}\]
Simplify \(\frac{\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ct}}{r^{\circ}}\) to \(\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)}\).
\[a=-\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)}\]
\[a=-\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)}\]
Solve the 2nd equation: \({x}^{3}-{e}^{4}\imath {y}^{4}ah{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=y\).
Subtract \({x}^{3}\) from both sides.
\[-{e}^{4}\imath {y}^{4}ah{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=y-{x}^{3}\]
Divide both sides by \(-{e}^{4}\).
\[\imath {y}^{4}ah{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=-\frac{y-{x}^{3}}{{e}^{4}}\]
Divide both sides by \(\imath \).
\[{y}^{4}ah{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=-\frac{\frac{y-{x}^{3}}{{e}^{4}}}{\imath }\]
Simplify \(\frac{\frac{y-{x}^{3}}{{e}^{4}}}{\imath }\) to \(\frac{y-{x}^{3}}{{e}^{4}\imath }\).
\[{y}^{4}ah{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=-\frac{y-{x}^{3}}{{e}^{4}\imath }\]
Divide both sides by \({y}^{4}\).
\[ah{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=-\frac{\frac{y-{x}^{3}}{{e}^{4}\imath }}{{y}^{4}}\]
Simplify \(\frac{\frac{y-{x}^{3}}{{e}^{4}\imath }}{{y}^{4}}\) to \(\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}}\).
\[ah{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=-\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}}\]
Divide both sides by \(h\).
\[a{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=-\frac{\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}}}{h}\]
Simplify \(\frac{\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}}}{h}\) to \(\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h}\).
\[a{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=-\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h}\]
Divide both sides by \({o}^{5}\).
\[amg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=-\frac{\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h}}{{o}^{5}}\]
Simplify \(\frac{\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h}}{{o}^{5}}\) to \(\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}}\).
\[amg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=-\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}}\]
Divide both sides by \(m\).
\[ag{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=-\frac{\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}}}{m}\]
Simplify \(\frac{\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}}}{m}\) to \(\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}m}\).
\[ag{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=-\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}m}\]
Divide both sides by \(g\).
\[a{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=-\frac{\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}m}}{g}\]
Simplify \(\frac{\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}m}}{g}\) to \(\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg}\).
\[a{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)=-\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg}\]
Divide both sides by \({n}^{3}\).
\[a{u}^{2}s{f}^{2}ctdeg(r)=-\frac{\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg}}{{n}^{3}}\]
Simplify \(\frac{\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg}}{{n}^{3}}\) to \(\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}}\).
\[a{u}^{2}s{f}^{2}ctdeg(r)=-\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}}\]
Divide both sides by \({u}^{2}\).
\[as{f}^{2}ctdeg(r)=-\frac{\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}}}{{u}^{2}}\]
Simplify \(\frac{\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}}}{{u}^{2}}\) to \(\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}}\).
\[as{f}^{2}ctdeg(r)=-\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}}\]
Divide both sides by \(s\).
\[a{f}^{2}ctdeg(r)=-\frac{\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}}}{s}\]
Simplify \(\frac{\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}}}{s}\) to \(\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s}\).
\[a{f}^{2}ctdeg(r)=-\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s}\]
Divide both sides by \({f}^{2}\).
\[actdeg(r)=-\frac{\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s}}{{f}^{2}}\]
Simplify \(\frac{\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s}}{{f}^{2}}\) to \(\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}}\).
\[actdeg(r)=-\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}}\]
Divide both sides by \(c\).
\[atdeg(r)=-\frac{\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}}}{c}\]
Simplify \(\frac{\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}}}{c}\) to \(\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}c}\).
\[atdeg(r)=-\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}c}\]
Divide both sides by \(t\).
\[adeg(r)=-\frac{\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}c}}{t}\]
Simplify \(\frac{\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}c}}{t}\) to \(\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ct}\).
\[adeg(r)=-\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ct}\]
Divide both sides by \(r^{\circ}\).
\[a=-\frac{\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ct}}{r^{\circ}}\]
Simplify \(\frac{\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ct}}{r^{\circ}}\) to \(\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)}\).
\[a=-\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)}\]
\[a=-\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)}\]
Collect all solutions.
\[a=-\frac{x(1+x)(1-x)}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)},-\frac{y-{x}^{3}}{{e}^{4}\imath {y}^{4}h{o}^{5}mg{n}^{3}{u}^{2}s{f}^{2}ctdeg(r)}\]
a=-(x*(1+x)*(1-x))/(e^4*IM*y^4*h*o^5*m*g*n^3*u^2*s*f^2*c*t*deg(r)),-(y-x^3)/(e^4*IM*y^4*h*o^5*m*g*n^3*u^2*s*f^2*c*t*deg(r))
