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 2d accepted How to show that $\dfrac{\sin(x^2+y^2)}{(x^2 + y^2)^\alpha}$ integrable on $\mathbb{R}^2$ 2d asked How to show that $\dfrac{\sin(x^2+y^2)}{(x^2 + y^2)^\alpha}$ integrable on $\mathbb{R}^2$ Feb19 accepted How to show that this estimator is unbiased, and find its variance Feb16 revised How to show that this estimator is unbiased, and find its variance added 58 characters in body Feb16 comment How to show that this estimator is unbiased, and find its variance @Math1000 yup, with $\phi(X)$ having finite mean and variance Feb16 asked How to show that this estimator is unbiased, and find its variance Feb9 comment How many pairs of positive constants $a, b$ exist such that $P(a < X < b) = 0.95$, where $X$ has a chi-squared distribution? Sorry yeah, my bad @drhab ! If you leave your comment as an answer I can mark it correct :) Feb9 asked How many pairs of positive constants $a, b$ exist such that $P(a < X < b) = 0.95$, where $X$ has a chi-squared distribution? Feb2 accepted Density function of $Y - Z$ if $Y,Z$ are exponentially distributed Feb2 asked Density function of $Y - Z$ if $Y,Z$ are exponentially distributed Dec18 awarded Notable Question Dec12 awarded Popular Question Nov21 asked Laurent Series - when do singularities on the boundary of an annulus require a Laurent series instead of Taylor? Nov16 comment What holomorphic functions $f$ satisfy $|f(z)| \leq |z|^k$ for all $z$ ∈ C? Thanks for the hint! What do you mean by 'entire'? Nov16 asked What holomorphic functions $f$ satisfy $|f(z)| \leq |z|^k$ for all $z$ ∈ C? Nov8 accepted Find a series $f(r)=\sum_{0}^{\infty}a_nr^n$ s.t converges for $|r| < R$ and s.t. $\lim_{r\rightarrow R-} f(r)$ exists but series does not converge. Nov8 asked Find a series $f(r)=\sum_{0}^{\infty}a_nr^n$ s.t converges for $|r| < R$ and s.t. $\lim_{r\rightarrow R-} f(r)$ exists but series does not converge. Jul2 awarded Curious Jun8 asked Finding the equations of surfaces of revolution May19 accepted How do I integrate $\frac{x}{1+x^3}$?