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If for each m > 1, the subsequence $(x_{mn})$ of $(x_n)$ is convergent, then can we conclude $(x_n)$ is convergent?

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CSIR UGC NET June 2019 Part B Question 26

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CSIR UGC NET June 2019 Part B Question 25

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CSIR UGC NET June 2019 Part B Question 24

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CSIR UGC NET June 2019 Part B Question 21

answered in Real Analysis by Junky Expert | 586 views

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CSIR UGC NET June 2019 Part B Question 22

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CSIR UGC NET June 2019 Part B Question 23

answered in Real Analysis by Junky Expert | 505 views

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Let $\{a_n\}$, $\{b_n\}$ be given bounded sequence of positive real numbers.

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Let $X$ be a connected subset of real numbers. If every element of $X$ is irrational, then the cardinality of $X$ is

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Let $A=\{x^2:0<x<1 \}$ and $B=\{x^3:1<x<2 \}$. Which of the following statement is true?

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