Explanation: 
Another Explanation (5):
সমাধান:
ধরি, \( \sqrt{x} = t \)
সুতরাং, \( x = t^2 \)
অতএব, \( dx = 2t dt \)
তাহলে,
\( \int \frac{e^{\sqrt{x}}}{\sqrt{x}} dx = \int \frac{e^t}{t} 2t dt \)
\( = 2 \int e^t dt \)
\( = 2e^t + c \)
\( = 2e^{\sqrt{x}} + c \)
সুতরাং, \( \int \frac{e^{\sqrt{x}}}{\sqrt{x}} dx = 2e^{\sqrt{x}} + c \) 🥳