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y′(x)n−f(x)n(y(x)−a)n+1(y(x)−b)n−1=0 ✓ Mathematica : cpu = 0.469094 (sec), leaf count = 84
{{y(x)→−a(a−b)n(∫1x(−1)1n+1f(K[1])dK[1]+c1)n−bnn−(a−b)n(∫1x(−1)1n+1f(K[1])dK[1]+c1)n−nn}}
✓ Maple : cpu = 0.4 (sec), leaf count = 127
{y(x)=−a(n−_C1a+_C1b−a∫f(x)dx+b∫f(x)dx)n(−1+(n−_C1a+_C1b−a∫f(x)dx+b∫f(x)dx)n)−1+b(n−_C1a+_C1b−a∫f(x)dx+b∫f(x)dx)n(−1+(n−_C1a+_C1b−a∫f(x)dx+b∫f(x)dx)n)−1+a}
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