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OpenStudy (anonymous):
with respect to what x or y
OpenStudy (anonymous):
You can to integration by parts, however I prefer the Tabular Method:
let u = x^2 v= cos(x)
(until 0 is obtained)
Alternating Signs U and its derivatives V and its antiderivatives
+ x^2 cos(x)
- 2x sin(x)
+ 2 - cos(x)
- 0 - sin (x)
Now multiply diagonal terms and add:
int. (x^2cos(x) = + x^2sin(x) + 2xcos(x) - 2sin(x) + C
The Tabular Method can also be used for a few other integration problems. Try looking it up
OpenStudy (knightrider):
with respect to y
OpenStudy (anonymous):
nm i didnt see the xy*
OpenStudy (anonymous):
\[xsin(xy)\]
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OpenStudy (knightrider):
how did u find it?
OpenStudy (anonymous):
treat x as a constant (for example pretend it is a 2)
use then use u substitution