(3+2i sin theta)/(1-2i sin theta)

Find the real values of theta when (3+2 i sin theta)/(1-2i sin theta) will be purely real

Find the real values of theta when (3+2 i sin theta)/(1-2i sin theta) will be purely imaginary.

A value of ? for which (2+3i sin theta)/(1-2i sin theta) purely imaginary,is : (1)(pi)/(3)(2)(pi)/(6)(3)sin^(-1)((sqrt(3))/(4))(4)sin^(-1)((1)/(sqrt(3)))

Find the theta such that (3+2i sin theta)/(1-2 isin theta) is (a) real (b) purely imaginary

Find the theta such that (3+2i sin theta)/(1-2 isin theta) is (a) real

(3+2 i sin theta)/(1-2 i sin theta) will be purely imaginary, if theta is equal to

Find real theta such that (3+2 i sin theta)/(1-2 i sin theta) is purely real:

Let A={theta in (-pi /2,pi):(3+2i sin theta )/(1-2 i sin theta ) is purely imaginary } Then the sum of the elements in A is

Let A={theta in (-pi /2,pi):(3+2i sin theta )/(1-2 i sin theta ) is purely imaginary } Then the sum of the elements in A is

Which of the following is true for z=(3+2i sin theta)//(1-2 i sin theta) , where i=sqrt(-1) ?