Integral Problem

zenbassism

New member
Joined
Sep 14, 2011
Messages
3
Hi, I've been stuck on this problem and am wondering if I could get any insight on this...I tried using some definite integral theorems like
NumberedEquation6.gif
but I wasn't successful...I know I'm doing something wrong!


Here is the problem:

Given that
3338380e-d051-4f62-93e0-b923a080dec4.gif
is continuous,
ae1e2faf-c979-40c4-b2ea-b9bb15e01f74.gif
and
e07ae0cc-5e82-44ea-bd2f-0b37e6178801.gif
Then
31a16289-ac6e-43f1-abfd-51646c917608.gif

Thanks!:p
 
Hi, I've been stuck on this problem and am wondering if I could get any insight on this...I tried using some definite integral theorems like
NumberedEquation6.gif
but I wasn't successful...I know I'm doing something wrong!


Here is the problem:

Given that
3338380e-d051-4f62-93e0-b923a080dec4.gif
is continuous,
ae1e2faf-c979-40c4-b2ea-b9bb15e01f74.gif
and
e07ae0cc-5e82-44ea-bd2f-0b37e6178801.gif
Then
31a16289-ac6e-43f1-abfd-51646c917608.gif

Thanks!:p

Incomplete problem statement!

Please share your work with us .

If you are stuck at the beginning tell us and we'll start with the definitions.

You need to read the rules of this forum. Please read the post titled "Read before Posting" at the following URL:

http://www.freemathhelp.com/forum/th...Before-Posting
 
I tried using some definite integral theorems like …


It would save time, were you to show some work. (Please be sure to check out the link that Subhotosh posted.)

Did you try something like letting a = -2, c = 2, b = 4? If you write out that theorem, using these values, you will recognize that two of the given definite integrals appear there. Substituting the given values for each of those allows you solve for the remaining definite integral, in the equation.

One could then go from there.

Cheers :cool:
 
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