V volleyball11 New member Joined Oct 30, 2005 Messages 3 Oct 30, 2005 #1 My brain just isn't working tonight...could somebody show me the steps to find the derivative of this problem? Thanks! f(x)= 3xcosx / 2tanx
My brain just isn't working tonight...could somebody show me the steps to find the derivative of this problem? Thanks! f(x)= 3xcosx / 2tanx
G Guest Guest Oct 30, 2005 #2 f(x)= 3xcosx / 2tanx let u = 3xcosx and v = 2tanx find du/dx and dv/dx for each of the above f'(x) = (v. du/dx - u. dv/dx) / v^2 note each of the above can be seperated to ease the differential steps as well ie u = a. b where a = 3x and b= cosx then da/dx = 3 , db/dx = (-sinx) then du/dx = a . db/dx + b . da/dx and the same for the other part. Hope this gets you going or rewrite the start as f(x) = 3 cosx cosx / ( 2 sinx)
f(x)= 3xcosx / 2tanx let u = 3xcosx and v = 2tanx find du/dx and dv/dx for each of the above f'(x) = (v. du/dx - u. dv/dx) / v^2 note each of the above can be seperated to ease the differential steps as well ie u = a. b where a = 3x and b= cosx then da/dx = 3 , db/dx = (-sinx) then du/dx = a . db/dx + b . da/dx and the same for the other part. Hope this gets you going or rewrite the start as f(x) = 3 cosx cosx / ( 2 sinx)