y*y
Apply the product rule:
f(y)=yf{\left(y \right)} = yf(y)=y; to find ddyf(y)\frac{d}{d y} f{\left(y \right)}dydf(y):
Apply the power rule: yyy goes to 111
g(y)=yg{\left(y \right)} = yg(y)=y; to find ddyg(y)\frac{d}{d y} g{\left(y \right)}dydg(y):
The result is: 2y2 y2y
The answer is:
2*y
2
0