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- Sep 1st 2009, 08:40 PMRandom Variablemore integrals

- Sep 2nd 2009, 06:48 AMhalbard
If then , which quickly leads to the answer.

Consider the integral . Substitute so that . Also and .

Then . Thus .

Thus . - Sep 2nd 2009, 11:24 AMRandom VariableQuote:

If then , which quickly leads to the answer.

- Sep 3rd 2009, 07:57 PMRandom Variable
This is what I would have done for the first integral:

let

then

so