xp+q2y2p−q(xy2)ppqx^p+\frac{\frac{q}{2}y^{2p-q}}{(xy^2)^ppq}xp+(xy2)ppq2qy2p−q
f(x,y)=xp+q2×y2p−q(xy2)p×pqf(x,y)=x^p+\frac{\frac{q }{2}\times y^{2p−q}}{(xy^2)^p \times p q}f(x,y)=xp+(xy2)p×pq2q×y2p−q ((( Where yyy is a function of x)x)x)
dfdx=pxp−1+\frac{df}{d x}=px^{p-1}+dxdf=pxp−1+ (xy2)p×pq(q2(2p−q)y2p−q−1dydx)−q2×y2p−q(pq(xp(2p)y2p−1dydx+pxp−1y2p))((xy2)p×pq)2\frac{(xy^2)^p\times pq(\frac{q}{2}(2p-q)y^{2p-q-1}\frac{dy}{dx})-\frac{q }{2}\times y^{2p−q}(pq(x^p(2p)y^{2p-1}\frac{dy}{dx}+px^{p-1}y^2p)) }{((xy^2)^p\times pq)^2}((xy2)p×pq)2(xy2)p×pq(2q(2p−q)y2p−q−1dxdy)−2q×y2p−q(pq(xp(2p)y2p−1dxdy+pxp−1y2p))
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