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11:09 AM
Doubt on double integral; do you want check it, please?

http://math.stackexchange.com/questions/1579690/the-value-of-double-integral
 
 
5 hours later…
3:51 PM
Perhaps a bit more visible when it is oneboxed.
1
Q: The value of double integral $\int _0^1\int _0^{\frac{1}{x}}\frac{x}{1+y^2}\:dxdy$?

Mithlesh UpadhyayGiven double integral is : $$\int _0^1\int _0^{\frac{1}{x}}\frac{x}{1+y^2}\:dxdy$$ My attempt : We can't solve since variable $x$ can't remove by limits, but if we change order of integration, then $$\int _0^1\int _0^{\frac{1}{x}}\frac{x}{1+y^2}\:dydx$$ $$\implies\int _0^1\int _0^{\frac{...

 

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