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d/dx(integral from 3 to e^x of sin(t^2-3t)dt - please help with part of this problem.
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can you help me with a question?
so I replaced all of the t terms with e^x and got.\[\int\limits_{0}^{e^x}\sin((e^x)^2-3e^x)\]
so now I need to multiply the derivative using chain rule.. right? do I take the derivative of everything that is in the parens.. or just the upper limit of integration? or.. the solution says e^x sin(e^(2x)-3e^x) and I just dont understand which derivative to take to get that e^x out front.
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