If tan `(A-B)=1 and sec (A+B)=(2)/(sqrt(3))` , then find the smallest positive value of A and B and their most general values.

If tan(A-B)=1, and sec(A+B)=2/sqrt3, find the smallest positive values of A and B and also their most general values.

If cos(A-B) = 1/2 and sin(A+B) = 1/2 , find the smallest positive values of A and B.

If tan(A-B)=1a n dsec(A+B)=2/(sqrt(3)) , then the smallest positive values of A and B, respectively, are (25pi)/(24),(19pi)/(24) (b) (19pi)/(24),(25pi)/(24) (31pi)/(24),(31pi)/(24) (d) (13pi)/(24),(31pi)/(24)

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

If tan x=(a)/(b) and tan 2x=(b)/(a+b) find the smallest positive value of x.

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

If A-B=30^(@)andsinA=(sqrt(3))/(2) ,then find the value of B.

If tan(A-B)=1,sec(A+B)=2/(sqrt(3)) , then the smallest positive value of B is. (a) (25pi)/(24) (b) (19pi)/(24) (c) (13pi)/(24) (d) (11pi)/(24)

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

If tan(A+B)=sqrt(3)andsin(A-B)=(1)/(2) ,then find the value of tan (2A-3B) .