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Problem 3. Prove or give a counter example 1. If an converges to a real limit then limn700 (m) = 0. 2. If an is a positive s

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3(1) Given = şanz is conveggent any is bounded sequence f a and A such that asan and ans H & HEN a sane a A & HEN - ( 1 ) n =oo By sandwich theorem lim can) = 0 no ne (2) n false = o But Take an=/2. an = 1/2 lim an = lim (23? = 4, 0. gan}={ne is n

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