if f(x) = \int from 0 to x of (x^2)*(sin(t^2)) dt, find f'(x)
i wanna believe that it is just (x^2)*(sin(x^2)) but it seems like that is too simple of an answer since I'm doing this in the problems plus section of chapter five.
if f(x) = \int from 0 to x of (x^2)*(sin(t^2)) dt, find f'(x)
i wanna believe that it is just (x^2)*(sin(x^2)) but it seems like that is too simple of an answer since I'm doing this in the problems plus section of chapter five.
Assuming the x^2 is NOT a typo, then you can re-write the function as . Now use the product rule.
If it IS a typo, then the obvious answer is correct.