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ISI 2014 MMA- 9
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ankitgupta.1729 asked Feb 21, 2019
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ISI MMA-2015
Let, $a_{n} \;=\; \left ( 1-\frac{1}{\sqrt{2}} \right ) ... \left ( 1- \frac{1}{\sqrt{n+1}} \right )$ , $n \geq 1$. Then $\lim_{n\rightarrow \infty } a_{n}$ (A) equals $1$ (B) does not exist (C) equals $\frac{1}{\sqrt{\pi }}$ (D) equals $0$
Let, $a_{n} \;=\; \left ( 1-\frac{1}{\sqrt{2}} \right ) ... \left ( 1- \frac{1}{\sqrt{n+1}} \right )$ , $n \geq 1$. Then $\lim_{n\rightarrow \infty } a_{n}$(A) equals $1$...
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Tesla! asked May 14, 2018
847 views
ISI 2018 MMA 1
The number of common terms in the two sequence (3,7,11,...,407} and {2,9,16,...,70} is A)13 B)14 C)15 D)16
The number of common terms in the two sequence (3,7,11,...,407} and {2,9,16,...,70} isA)13 B)14C)15D)16
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7 votes
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1 answer
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shraddha priya asked Jun 12, 2017
1,236 views
ISI-2017 MMA
Let $S \subseteq R$. Consider the statement: "There exists a continuous function $f:S \rightarrow S$ such that $f(x) \neq x$ for all $x$ belongs to $S$." This statement is false if $S$ equals $[2,3]$ $[2,3]$ $[-3,-2] \cup [2,3]$ $(-\infty \text{ to} +\infty)$
Let $S \subseteq R$. Consider the statement:"There exists a continuous function $f:S \rightarrow S$ such that $f(x) \neq x$ for all $x$ belongs to $S$."This statement is ...
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