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lim as x-->pi/2- of (tanx)/(3/(2x-pi))
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is it\[\lim_{x \rightarrow \pi/2^{-}}\frac{ tanx }{ \frac{ 3 }{ 2x-\pi } }\]
then u can start with\[\lim_{x \rightarrow \pi/2}\frac{ tanx(2x-\pi) }{ 3 }=1/3*\lim_{x \rightarrow \pi/2}\frac{ 2x-\pi}{ cotx }\]
then use L'hospital i.e diffrentiate denominator and numerator once wrt x
u;ll get\[=1/3*\lim_{x \rightarrow \pi/2}\frac{ 2 }{ -cosec^2x }=-2/3*\frac{ 1 }{cosec^2(\pi/2) }\]
cosec(pi/2)=1 so finally lim=-2/3 feel free to ask if u have any doubt @chomchommit1996
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