AA y sin(A+2B)=(sqrt(3))/(2),cos(2A-B)=(1)/(sqrt(2))

If sin(A+B)=(sqrt(3))/(2),cos(A-B)=(sqrt(3))/(2) and 0 then the value of A and B are :

sin^(-1)(-(sqrt(3))/(2))+cos^(-1)((sqrt(3))/(2))

If 0

If 0

sin(A+B)=1/sqrt(2) cos(A-B)=sqrt3|2

If (sin A)/(sin B)=(sqrt(3))/(2) and (cos A)/(cos B)=(sqrt(5))/(2) then tan A+tan B is equal to

Find A and B, if sin(A + 2B) = sqrt(3)/2 , and cos(A + B) = 1/2

Sin (A + B) = 1/(sqrt2) Cos(A - B) = (sqrt3)/2

Find acute angles A and B when 2 sin (A+ B) = sqrt3 and 2 cos (A-B) = sqrt3

The decreasing order of, A=(Sin^(-1)((1-sqrt(3))/(2sqrt(2)))), B=Cos^(-1)((-1)/sqrt(2)), C=Tan^(-1)((sqrt(3)+1)/(2sqrt(2))) is