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JEE MATHEMATICS MCQ: DIFFERENTIATION

1 Easy
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Application +4 | -1
If y=sec⁡x−tan⁡xsec⁡x+tan⁡x,y = \frac{{\sec x - \tan x}}{{\sec x + \tan x}}, then dydx\frac{{dy}}{{dx}} equals
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Correct option: B
−2sec⁡x(sec⁡x−tan⁡x)2- 2\sec x{(\sec x - \tan x)^2}
Option B (−2sec⁡x(sec⁡x−tan⁡x)2- 2\sec x{(\sec x - \tan x)^2}) is correct because it is the derivative of the given function y with respect to x, obtained after simplification and applying the chain rule.

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