The sum of all possible values of 𝜃∈[−𝜋,2𝜋], for which (1+𝑖cos𝜃)/(1−2𝑖cos𝜃) is purely imagina

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The sum of all values of θ∈[-π,2π],for which (1+icosθ)/(1-2icosθ) is purely imaginary, is..#jeemains

The sum of all possible values of θ∈[−π,2π], for which 1+icosθ/1−2icosθ is purely imaginary, is equa

Q) Let 𝐴={𝜃∈(0,2𝜋):(1+2𝑖sin𝜃)/(1−𝑖sin𝜃)┤ is purely imaginary }. Then the sum of the elements

The sum of all possible values of θ∈ [-π, 2π], for which 1+i cosθ /1-2i cosθ is purely imaginary, ..

The sum of all possible values of theta , for which (1+icos theta)/(1-2icos theta)

Let A ={@€(0,2pi):(1+2isin@)/(1-isin@) is purely imaginary }.Then the sum of element in A is

Let A={Theta (0,2π): 1+2isin theta/1-i sin theta is purely imaginary}. Then sum of elements in A is

Can you change a sum by rearranging its numbers? --- The Riemann Series Theorem