For a continuous function f(x), defined on an interval [a, b], we have b d #/...

 

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For a continuous function f(x), defined on an interval [a, b], we have b d #/ (11(2) de ) = f(e) f(x) 2 dx because integration and differentiation cancel each other." What is wrong with Jaimie's argument? How would you correct it? For a continuous function f(x), defined on an interval [a, b], we have b d #/ (11(2) de ) = f(e) f(x) 2 dx because integration and differentiation cancel each other." What is wrong with Jaimie's argument? How would you correct it?