If `sin(A-B)=1/(sqrt(10 ,))cos(A+B)=2/(sqrt(29))`, find the value of tan2A where A and B lie between 0 and `pi/4 dot`

If sin(A-B)=1/(sqrt(10 ,))cos(A+B)=2/(sqrt(29)) findthe value of tan2A where A and B lies between 0 and pi/4

If sin(A-B)=(1)/(sqrt(2)),cos(A+B)=(2)/(sqrt(29)) , Find the value of tan 2A where A and B lie between 0 and and pi//4 .

If tan (A-B) = (1)/(sqrt3) and sin A = (1)/(sqrt2) find the value of B.

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

If cos(A+B)=0andsin(A-B)=(sqrt(3))/(2) then find the value of tan(A-3B) .

If cos(A+B)=0andsin(A-B)=(sqrt(3))/(2) then find the value of tan(A-3B) .

If sin (A+B)=1 and cos (A-B) = (sqrt(3))/(2) , find A and B.

If sin(A+B)=1 and cos(A-B)=(sqrt(3))/2 , then find A and B dot

If cos A = 0.5 and cos B = (1)/(sqrt2) , find the value of : (tan A - tan B)/( 1+ tan A tan B)

If sin (A + B )=1 and cos(A -B)= frac(sqrt3)(2) , where A gt B.Find the value of B ?