# preeti

 Nov 28 awarded Popular Question Oct 31 awarded Popular Question Sep 16 awarded Popular Question May 7 awarded Popular Question Feb 27 awarded Yearling Feb 27 awarded Yearling Jun 16 accepted Eigenvalues of a matrix $A$ such that $A^2=0$. Jun 11 comment Which of the following are Dense in $\mathbb{R}^2$?@AlexBecker: I checked , it is R. Jun 11 comment Which of the following are Dense in $\mathbb{R}^2$?@AlexBecker: Thanks a lot. Jun 11 asked Which of the following are Dense in $\mathbb{R}^2$? Jun 11 accepted Let $f$ be a holomorphic function on D = $( z\in C : |z| <1 )$ such that $| f(z)|\leq1$. Jun 10 comment Let $f$ be a holomorphic function on D = $( z\in C : |z| <1 )$ such that $| f(z)|\leq1$.Thanks for your reply. But the question is from an exam test held few months ago. No additional condition of f(0)= 0 is given. Jun 10 comment Multiple choice question: Let $f$ be an entire function such that $\lim_{|z|\rightarrow\infty}|f(z)|$ = $\infty$.@CameronBuie: Thank you so much for the nice explaining.In this question, does having a pole at z =0 rule out the essential singularity. I think it seems clear now. Thanks so much. Jun 10 comment Multiple Choice Question: Let f be holomorphic on D with $f(0) = \frac{1}{2}$ and $f(\frac{1}{2}) = 0$, where $D = \{ z : |z|\leq 1 \}$.@CameronBuie: Thanks for the help. Jun 10 asked Let $f$ be a holomorphic function on D = $( z\in C : |z| <1 )$ such that $| f(z)|\leq1$. Jun 10 comment Multiple Choice Question: Let f be holomorphic on D with $f(0) = \frac{1}{2}$ and $f(\frac{1}{2}) = 0$, where $D = \{ z : |z|\leq 1 \}$.@RobertIsrael: Thanks for pointing out the mistake. I have edited now. Jun 10 revised Multiple Choice Question: Let f be holomorphic on D with $f(0) = \frac{1}{2}$ and $f(\frac{1}{2}) = 0$, where $D = \{ z : |z|\leq 1 \}$.added 17 characters in body Jun 10 asked Multiple Choice Question: Let f be holomorphic on D with $f(0) = \frac{1}{2}$ and $f(\frac{1}{2}) = 0$, where $D = \{ z : |z|\leq 1 \}$. Jun 10 asked Multiple choice question: Let $f$ be an entire function such that $\lim_{|z|\rightarrow\infty}|f(z)|$ = $\infty$. Jun 10 accepted Value of the integral : $I_r$ =$\int_{C_r}$ $\frac{dz}{z(z-1)(z-2)}$