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Ok Calculus Product Rule f(x)=secx tanx
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you can use \((fg)'=f'g+g'f\) with \(f(x)=\sec(x), f'(x)=\sec(x)\tan(x), g(x)=\tan(x), g'(x)=\sec^2(x)\)
d/dx(sec(x) tan(x)) = sec(x) (tan^2(x)+sec^2(x))
I got something completely different
but thank you guys for trying !
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i got secx(sex^2x)= tanx (secxtanx)
it's product rule therefore I exchanged the problem with their corresponding identities
Your truing to find the derivative right?
yes i'm pretty sure I am math isn't my strongest subject
You cant write the answer like that then...
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the directions say use the product rule
Yea but You have to have f '(x)= blah
as the answer
oh ok so if i put the f(x) then it would be correct ?
Watch..
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