Can someone help me please? Integral of abs(sin(x)) from 0 to 2pi. Reddit Calculus
ฝัง
- เผยแพร่เมื่อ 19 ก.ย. 2024
- Learn how to evaluate the definite integral of abs(sin(x)) from 0 to 2pi for your calculus class. Subscribe to @bprpcalculusbasics for more calculus tutorials.
This question is from Reddit r/calculus / krok4jrqkq
Ask me calculus on Threads: www.threads.ne...
-----------------------------
Support this channel and get my calculus notes on Patreon: 👉
/ blackpenredpen
Get the coolest math shirts from my Amazon store 👉 amzn.to/3qBeuw6
-----------------------------
#calculus #bprpcalculus #apcalculus #tutorial #math
Try the 100 integrals: th-cam.com/video/dgm4-3-Iv3s/w-d-xo.htmlsi=bJQFZjMjHBnkV_5b
so logically just do integral of sinx from 0 to pi. then double it.
Just go from zero to pi and double it.
sin(x) is 2π periodic. |sin(x)| is π periodic. That's an ideal strategy.
I thought the same bro🎉🎉
4:10 He mentioned that was a valid method, too. He just showed how to do it when there is no symmetry.
Can't you replace abs(sin x) by sqrt(sin^2 x) and integrate that?
Why would you do that? It's more difficult to solve that way.
@@antoniousai1989 I just wanted to be sure it was possible because it can be a good way to integrate absolute value of more complex functions
@@xibalbam Technically, it is the same function if you consider all the function dominions properly, but as a general approach, it doesn't work (it becomes too complicated), and it's not even the simplest thing to do for sin/cos basic functions.
@@antoniousai1989 ok thanks !
i had this type of question in my exam but in the format of first principle of derivative so instead of |sin x| i had |sin(x+t) - sin(x)|/|t|
a piece of cake
The cake is a lie.
😇
First to comment
Thanks prof