Lt-pi/2 (1-sinx)/cosx
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Step-by-step explanation:
We have to find the value of lim x-->pi/2 [(1 - sin x)/cos x]
Substituting x = pi/2, gives us 0/0, which is indeterminate. This allows us to use the L'Hopital's rule and substitute the numerator and denominator with their derivatives
=> lim x-->pi/2 [(-cos x)/-sin x]
substituting x = pi/2
=> 0
The required value of the limit is 0.
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