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Please solve this trigo,one step left..
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(cosX-cosY)^2+(sinX-sinY)^2=4sin^2X-Y/2 Prove..
osx-cosy= -2sin(x+y)/2. sin(x-y)/2 -----(1) sinx-siny= 2 cos(x+y)/2 .sin(x-y)/2-----(2) Therefore (cosx-cosy)2+ (sinx-siny)2= 4sin2(x+y)/2 .sin2(x-y)/2 + 4cos2(x+y)/2.sin2(x-y)/2 = 4sin2(x-y)/2 {sin2(x+y)/2 + cos2(x+y)/2} =4sin2 (x-y)/2*1= 4sin2(x-y)/2 = RHs hence proved
osx-cosy= -2sin(x+y)/2. sin(x-y)/2 -----(1) sinx-siny= 2 cos(x+y)/2 .sin(x-y)/2-----(2) Therefore (cosx-cosy)2+ (sinx-siny)2= 4sin2(x+y)/2 .sin2(x-y)/2 + 4cos2(x+y)/2.sin2(x-y)/2 = 4sin2(x-y)/2 {sin2(x+y)/2 + cos2(x+y)/2} =4sin2 (x-y)/2*1= 4sin2(x-y)/2 = RHs hence proved
my method is easyy
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