Find$\frac{d}{d x} \int_{0}^{x}\left(\cos \left(t^{4}\right)+\sin \left(t^{4}\right)\right) d t$
A)$\cos \left(x^{4}\right)+\sin \left(x^{4}\right)$

Question

Find$\frac{d}{d x} \int_{0}^{x}\left(\cos \left(t^{4}\right)+\sin \left(t^{4}\right)\right) d t$  
A)$\cos \left(x^{4}\right)+\sin \left(x^{4}\right)$

Examlex · Accepted Answer

The Answer of Find$\frac{d}{d x} \int_{0}^{x}\left(\cos \left(t^{4}\right)+\sin \left(t^{4}\right)\right) d t$  
A)$\cos \left(x^{4}\right)+\sin \left(x^{4}\right)$

Find $\frac{d}{d x} \int_{0}^{x}\left(\cos \left(t^{4}\right)+\sin \left(t^{4}\right)\right) d t$
A) $\cos \left(x^{4}\right)+\sin \left(x^{4}\right)$

Definitions:

Find ddx∫0x(cos⁡(t4)+sin⁡(t4))dt\frac{d}{d x} \int_{0}^{x}\left(\cos \left(t^{4}\right)+\sin \left(t^{4}\right)\right) d tdxd​∫0x​(cos(t4)+sin(t4))dt A) cos⁡(x4)+sin⁡(x4)\cos \left(x^{4}\right)+\sin \left(x^{4}\right)cos(x4)+sin(x4)

Definitions:

Find $\frac{d}{d x} \int_{0}^{x}\left(\cos \left(t^{4}\right)+\sin \left(t^{4}\right)\right) d t$
A) $\cos \left(x^{4}\right)+\sin \left(x^{4}\right)$