(a)
\Step 1 :
\.
Consider .
Differentiate with respect to .
Step 2 :
\Substiute and
in
.
Use integration Formula : .
+c
Substitute in the above expression.
+c.
+c.
Solution :
\+c.
\
(b)
\(a)
\Step 1 :
\.
Consider .
Differentiate with respect to .
Step 2 :
\Substiute and
in
.
Use integration Formula : .
+c
Substitute in the above expression.
+c.
+c.
Solution :
\+c.
\
\
\
(b)
\Step 1:
\.
Use sum rule of integration : .
Step 2 :
\Consider .
Differentiate with respect to .
.
Use power rule of derivative : .
Substitute and
in
.
Use integration Formula : .
Substitute .
.
Step 3 :
\.
Consider .
Differentiate .
Use power rule of derivative : .
Substitute and
.
Use power rule of integration : .
Substitute .
.
.
Step 4 :
\Substitute the results of and
in
.
\
.
Solution :
\.