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how to integrate double integral over rectangle?
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rectangles are simple; x = a to b, y = c to d
|dw:1363791471157:dw| \[\int_{x=a}^{x=b}\int_{y=c}^{y=d} f(x,y)~dydx\]
how to find the limits?
how will you know if you must integrate first with respect to y and with respect to x?
the order dosent change the result,
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is it possible that i integrate only with respect to x or with respect to y?
it depends how your rectangle is defined
how is your rectangle defined?
ah..ok tnx..
assuming by rectangle you mean:|dw:1363868575040:dw| then the limits are constants and not functions .... the order would be irrelevant. if you mean by rectangle something that is more skewed in the xy plane:|dw:1363868672091:dw| it gets more complicated
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