Ask
your own question, for FREE!
Mathematics
5 Online
Starting Integral Calculus Indefinite Integral (Algebra of Indefinite Integral) If \(\int f(x) dx = F(x) + C\) , then \(\int f(ax+b) dx = \cfrac{1}{a} F(ax+b) + C \) Is there any way to prove it?
Still Need Help?
Join the QuestionCove community and study together with friends!
yep there is :) for example :- differentiate both side w.r.t X
(1/a F(ax+b) ) ' = 1/a (ax+b )' F(ax+b)' =1/a *a * F(ax+b)' = F(ax+b)'
Perfect! Got it. Thanks!
YW :)
Can't find your answer?
Make a FREE account and ask your own questions, OR help others and earn volunteer hours!
Join our real-time social learning platform and learn together with your friends!
Join our real-time social learning platform and learn together with your friends!
Latest Questions
serenitystXrgazer:
Getting sent to anti gay christian covestion camp in a few weeks, any tips. guys i think im cooked.
Aubree:
Guys, what does love feel like? I've been getting a tight chest and when I talk to him my heart rate hangs out around 100-120 beats per min, and when he doe
thereneelg:
ok... anyone have advice?? ...I did Choir all throughout Middle school and have ALWAYS been put in Soprano those three years.
kamariana:
The Byzantine Procopius is known for (5 points) reconquering much of the old Roma
chuckD:
hellp!!! what does it mean to describe a scientist as skeptical Why is sceptical
DoltonCarlee:
So like do y'all know anything about the first world war?
thehearken:
anyone know how to explain this so its easier for me to understand? b(1)=2, b(n)=
4 hours ago
1 Reply
0 Medals
11 hours ago
10 Replies
2 Medals
2 days ago
6 Replies
1 Medal
3 days ago
0 Replies
0 Medals
3 days ago
2 Replies
1 Medal
2 days ago
2 Replies
0 Medals
2 days ago
5 Replies
2 Medals