高数求导公式

高数求导公式：f'(c) = 0，f'(x^n) = nx^(x-1)，f'(1/x) = -1/x^2，f'(√x) = 1/2√x，f'(㏑x) = 1/x，f'(㏒ax) = 1/x㏑a （a为底），f'(a^x) = a^x * ㏑a，f'(e^x) = e^x，f'(sinx) = cosx，f'(cosx) = -sinx，f'(tanx) = (sec^2)x = 1/(cos^2)x，f'(cotx) = -(csc^2)x = -1/(sin^2)x，f'(secx) = cesx * tanx，f'(cscx) =  -cscx * cotx，f'(arcsinx) = 1/√(1-x^2)，f'(arccosx) = -1/√(1-x^2)，f'(arctanx) = 1/1+x^2。