show that limit of log(2x-3)/2(x-2)=1 as x approaches to 2?
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here is ur answer........
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By applying L hosp rule
Differentiate numerator as well as denominator ,
Therefore
Lim
X tends to 2
D/DX [log(2x-3)] / D/ DX 2(x-2)
Lim
X tends to 2
(1/2x-3)×2/ 2(1)
Lim
X tends to 2
(1/2x-3)
Now putting X tends to 2 ,
1/1
=1 proved.
Thankyou I hope it will help.
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