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Question

limxsin(2+3)nπ(23)n(nϵN)=

A
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Solution

The correct option is A 0
limxsin(2+3)nπ(23)n(nϵN)=limxsin(2+3)nπ(23)n×(2+3)nπ(23)n=limxsin(2+3)nπ(23)n×limx(2+3)nπ(23)n=0×limx(2+3)nπ(23)n [limxsinxx=0]L=0.

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