priti

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5 Questions

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2	Which of the following sets are dense in $\mathbb{R}^2$ with respect to the usual topology?
1	Let $f$ be an analytic function defined on $D = \{ z\in\mathbb{C}\colon\|z\| <1\}$. Then $g\colon D\to \mathbb C$ is analytic if
1	limit point of the set $(-\infty, 0]\cup\{1/n:n\in\mathbb{N}\}$ with the subspace topology
0	Which of the following integral domains are Euclidean domains
0	Let $f(r,\theta)=(r\cos\theta ,r\sin\theta)$ for $(r,\theta)$ $\in \mathbb R^2$ with $r\ne0$. then which are true statements

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+8	Let $f$ be an analytic function defined on $D = \{ z\in\mathbb{C}\colon\|z\| <1\}$. Then $g\colon D\to \mathbb C$ is analytic if
+5	limit point of the set $(-\infty, 0]\cup\{1/n:n\in\mathbb{N}\}$ with the subspace topology
+10	Which of the following sets are dense in $\mathbb{R}^2$ with respect to the usual topology?

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