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Question

f(x)=⎪ ⎪⎪ ⎪tanxxπ41x=π4 discuss continuity at x=π4

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Solution

limxπ/4+tanx=1
limxπ/4tanx=1
f(π/4)=1
limxa+f(x)=limxxf(x)=f(x)
So Function is continuos at x=π4

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