Question

Q(v)= int 0 ^ v^ prime sqrt 4+w^ 5 dw ther; q^ prime (v)=

Answer 1

`q^(\prime)(v)=√(4+(v^7)^5)`

Step-by-step explanation

We want to find the derivative of the given function:

`q(v)=\int_0^(v7)√(4+w^5)dw`

When the lower limit of an integral is a constant and the upper limit of the integral is a variable, the derivative of this is the function inside the integral in terms of the upper limit of the integral.

In other words, the derivative of the given integral function is:

`q^(\prime)(v)=√(4+(v^7)^5)`

That is the answer.