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DIFFERENTIATING UNDER THE INTEGRAL SIGN

DIFFERENTIATING UNDER THE INTEGRAL SIGN

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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.

  Relating

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