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what is the meaning of sec(x) ?? explain me by giving examples ...
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sec(x)=1/cosx
ahh then integral(sec(dx)*dx) = log(tan(x) + sec(x))
?
sec is the reciprocal of cos
cos = adjacent over hypotenuse
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so sec = hypotenuse over adjacent
and yes , integral of sec is ln(tanx +secx)
you can get that result by multiplying sec(x) top and bottome with tan(x) +sec(x)
and then you will have integral\[\frac{\sec(x)\tan(x)+\sec^2(x) }{\sec(x) +\tan(x)}\]
which is of the form \[\frac{f'(x)}{f(x)}\]
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thanks :D
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