s i n^{'} (x) = lim_{d \to 0} \frac{s i n (x) \cdot c o s (d) - s i n (x)}{d} + lim_{d \to 0} \frac{c o s (x) \cdot s i n (d)}{d}

${sin'(x) = \lim\limits_{ d \rightarrow 0} \frac {sin(x) \cdot cos(d) - sin(x)} {d} + \lim\limits_{ d \rightarrow 0} \frac {cos(x) \cdot sin(d)} {d}}$

Close
Log in
Books
Repository
eAnswer
ePortfolio

Close
Log in
Books
Repository
eAnswer
ePortfolio

Error