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derivative of ln(tanx)
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how do you get 2csc2x?
Using chain rule: d[ln(tanx)]/dx=1/tanx * d(tanx)/dx
so you get cotxsec^2(x), but how do you convert it to 2csc2x?
cotx=1/tanx=cosx/sinx sec^x=1/cos^x f'(x)=1/(sinx*cosx) remember 2*sinx*cosx=sin2x?
Where do yo get the two?
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the two in front of the csc2x
Hmm, this is trigonometric identity. We can prove it, but here's a simple way to see it IS correct: sin(2A)=2*sinA*cosA let's say A=30 deg sin(2*30)=sin60=sqrt(3)/2 2*sin30*cos30=2*1/2*sqrt(3)/2=sqrt(3)/2
sorry, I mean where does the two in front of "2csc2x" come from? I get how the csc2x works, just the constant in front.
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