A triangle `ABC` is such that `sin(2A+B) =1/2` and If `A, B` and `C` are in `A.P.,` then find the value of `A` and `C`

A triangle ABC is such that sin (2A + B) = 1/2 . If A,B,C are in A.P., then find the value of A,B and C.

ABC is a triangle such that sin(2A+B)=sin(C-A)=-sin(B+2C)=1/2 . If A,B, and C are in AP. then the value of A,B and C are..

ABC is a triangle such that sin(2A+B)=sin(C-A)=-sin(B+2C)=1/2 . If A,B, and C are in AP. then the value of A,B and C are..

ABC is a triangle such that sin(2A+B)=sin(C-A)=-sin(B+2C)=1/2 . If A,B, and C are in AP. then the value of A,B and C are:

ABC is a triangle such that sin(2A+B)=sin(C-A)=-sin(B+2C)=1/2 . If A,B, and C are in AP. then the value of A,B and C are..

A triangle ABC is such that sin(2A+B)= 1/2 . If A,B,C are inA.P. then the angle A,B,C are repectively

ABC is a triangle such that sin(2A+B)=sin(C-A)=-sin(B+2C)=(1)/(2)*If(2A, and C are in AP.then the value of A,B and C are..

If in a triangle ABC, sin A, sin B, sin C are in A.P, then

If in Delta ABC , sides a, b, c are in A.P. then

If in Delta ABC , sides a, b, c are in A.P. then