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DIFFERENTIATING UNDER THE INTEGRAL SIGN

DIFFERENTIATING UNDER THE INTEGRAL SIGNKEITH CONRADI had learned to do integrals by various methods shown in a book that my highschool physics teacher Mr. Bader had given me. [It] showed how to differentiateparameters UNDER the INTEGRAL sign it s a certain operation. It turns out that snot taught very much in the universities; they don t emphasize it. But I caught onhow to use that method, and I used that one damn tool again and again. [If] guysat MIT or Princeton had trouble doing a certain INTEGRAL , [then] I come along andtry DIFFERENTIATING UNDER the INTEGRAL sign, and often it worked.

DIFFERENTIATING UNDER THE INTEGRAL SIGN 3 so (2.4) Z 1 0 xe txdx= 1 t2: Di erentiate both sides of (2.4) with respect to t, again using (1.2) to handle the left side. We get Z 1 0 x2e txdx= 2 t3: Taking out the sign on both sides, (2.5) Z 1 0 x2e txdx= 2 t3: If we continue to di erentiate each new equation with respect to ta few more times, we ...

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