find the derivative of y= sec(tan x)
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If, y=sec(f(x))
then using chain rule, y'=sec(f(x))tan(f(x))f'(x)
In same way,
y'=sec(tan(x))tan(tan(x))(tan(x))'
y'=sec(tan(x))tan(tan(x))(sec2(x))
then using chain rule, y'=sec(f(x))tan(f(x))f'(x)
In same way,
y'=sec(tan(x))tan(tan(x))(tan(x))'
y'=sec(tan(x))tan(tan(x))(sec2(x))
Answered by
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Answer:
derivative of :
tan x = sec^2 x
sec x = sec x tan x
hope you've understood
just leave it at sec x, it's for √x which I've solved
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