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If y = 5 + integral (2, 2x) of e^2 dt then dy/dx = ?
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\[y=5+\int\limits_{2}^{2x}e ^{-2}dt\]
This could be rewritten as: \[y=5+e ^{-2}\int\limits\limits_{2}^{2x}dt\]
Oh, right! Because e is a coefficient.
\[y = 5 + e^{-2}[t]_{2}^{2x}\]
you know the rest right
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Oh, so you simply take the antiderivative of dt?
let me finish the answer so it gets clearer for you \[y = 5 + e^{-2}[2x-2]=5+2e^{-2}[x-1]\]
Hmm I didn't realize you could manipulate the dt in the integral - thank you very much!
you are more than welcome!
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