# A calculus problem by Kushal Bose

Calculus Level 4

Evaluate the following Integral

$\large \int_0^1 \int_{0}^{\infty} e^{-x^2/y^3} \, dx \ dy$

If your answer will be in the form $$\dfrac{a \sqrt[b]{\pi}}{c}$$ where $$a,b,c$$ are co-prime positive integers then submit $$a+b+c$$

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