The function is
Consider
.
Apply derivative on each side with respect to
.

Substitute
and
in the integral function.

Trignometric identity :
, then
.
Substitute
in the above integral function.

Reciprocal identitie:
and
.
Substitute above function in integral function.
\
Integral formula :
.

Consider
.
For a right triangle,
and
.
then
.
then
.
then
.
Substitute corresponding values in the equation
.



Quotient property of logarithms :
.


.