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−anf(x)1−ng′(x)y(x)n−y(x)f′(x)f(x)−f(x)g′(x)+y′(x)=0 ✓ Mathematica : cpu = 0.117056 (sec), leaf count = 74
Solve[y(x)(anf(x)−n)1n2F1(1,1n;1+1n;−((anf(x)−n)1ny(x))n)=f(x)g(x)(anf(x)−n)1n+c1,y(x)]
✓ Maple : cpu = 0.174 (sec), leaf count = 42
{_C1+y(x)f(x)2F1(1,n−1;n+1n;−(ay(x)f(x))n)−g(x)=0}
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