For 0 Theta π/2, the solution(s) of Sum from m=1 to 6 cosec(Theta+(m-1)π/4) cosec(Theta+mπ/4)=4√2|

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For θϵ(0,π/2), the solution(s) of∑_(m=1)^6▒cosec(θ+ (m-1)π/4) cosec(θ+ mπ/4) = 4√2 is(are)

JEE ADVANCE : For θ ∈ ( 0,π/2) , the solution(s) Σ_(m=1)^(6) cosec(θ+(m-1)π/4)cosec(θ+mπ/4) = 4√2

For \( 0\theta\frac{\pi}{2} \), the solution(s) of \( \sum_{m=1}^{6} \operatorname{cosec}\left(\...

For 0 lt theta lt pi/2, the solutions of sigma_(m-1)^(6)cosec(theta+((m-1)pi)/4) cosec (theta+(m...

For \(0<\theta<\frac{\pi}{2}\), the solution(s) of \(\sum_{m=1}^{6} \operatorname{cosec}\le...

For 0θπ/2, the solution(s) of ∑_m=1^6cosec(θ+(m-1) π/4) cosec(θ+m π/4)=4 √(2) is/are (a) π/4 (b) ...

If 𝜃∈[−7𝜋/6,4𝜋/3], then the number of solutions of √3 cosec^2 𝜃−2(√3−1)cosec𝜃−4=0, is,#jee #jee

solveΣ cosec(θ +(m−1)π/4) cosec(θ + mπ/4) = 4√2 Most repeated & important Trigonometry Question |JEE