prove that
(i) sin^-1 (12/13) + cos^-1 (4/5) +tan^-1 (63/16)=0
(ii) 2sin^-1(3/5) - tan^-1 (17/31) =pi / 4
solve:
cos-1 ([x2-1]/[x2+1]) + tan-1[(2x)/(x2-1)]=2pi/3
(cosx - cosy)2 + (sinx - siny)2 = 4 sin2(x-y)/2.
solve for xcos(2sin-1x) =1/9 ,x>0
prove that
(i) sin^-1 (12/13) + cos^-1 (4/5) +tan^-1 (63/16)=0
(ii) 2sin^-1(3/5) - tan^-1 (17/31) =pi / 4
solve:
cos-1 ([x2-1]/[x2+1]) + tan-1[(2x)/(x2-1)]=2pi/3
(cosx - cosy)2 + (sinx - siny)2 = 4 sin2(x-y)/2.
solve for x
cos(2sin-1x) =1/9 ,x>0