Differentiate y=x2+1x2+1x2+1x2+......
y=x2+1x2+1x2+1x2+1...
y=x2+1y
y2=x2y+1
2yy′=2xy+x2y′
y′(2y−x2)=2xy
y′=2xy2y−x2
If y = √x+√y+√x+√y+...∞ , then dydx is equal to