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MCQs or Short Questions

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A) 0 * (B) 2 * (C) $2n$ such that $n \in \mathbb{Z}$ * (D) $2\pi$ - A number which is neit... be countable if there exists a function $f:A\to \mathbb{N}$ such that * (A) $f$ is bijective * ... map * (D) None of these - Let $A=\{x| x\in \mathbb{N} \wedge x^2 \leq 7 \}$. Then supremum of $A$ ... $\lambda$ such that $|s_n|<\lambda$ for all $n\in\mathbb{Z}$. * (B) there exists real number $p$ suc