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How do evaluate the following Intergral: (1,4)∫ e^√t/√t dt?
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try \(u=\sqrt{t}\)
I got upto 2∫(1,4) ue^u/u du
\[2\int_1^2e^udu\]
via \[u=\sqrt{t}, du =\frac{1}{2\sqrt{t}}dt, 2du=\frac{1}{\sqrt{t}}dt, u(1)=1, u(4)=2\]
how did u get \[\int\limits_{1}^{2}\]
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oh
and what happens to \[\sqrt{t}\] that was at the bottom
nm i get it ... thank u
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