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Detailed Solution for Complex Number MSQ - Question 1

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Complex Number MSQ - Question 2

If α,β be the roots o f the equation μ^{2} - 2μ + 2 = 0 and if cot θ = x + 1, then is equal to :

Detailed Solution for Complex Number MSQ - Question 2

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*Multiple options can be correct

Complex Number MSQ - Question 3

The complex numbers associated with the vertices A, B, C of Δ ABC are e^{iθ}, ω,ω^{2 }respectively, where ω is imaginary cube root of unity and cos θ > Re (ω), then the complex number representing the point where angle bisector of ∠ A meets the circumcircle of triangle, is :

Detailed Solution for Complex Number MSQ - Question 3

Complex Number MSQ - Question 4

If ω is an imaginary cube root of unity, then (1+ω−ω^{2})^{7} equals

Detailed Solution for Complex Number MSQ - Question 4

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Detailed Solution for Complex Number MSQ - Question 5

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Detailed Solution for Complex Number MSQ - Question 6

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Detailed Solution for Complex Number MSQ - Question 7

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Complex Number MSQ - Question 8

Let z_{1},and z_{2} be non-zero complex numbers satisfying Then the triangle made by points with vertices at origin, z_{1} and z_{2} is :

Detailed Solution for Complex Number MSQ - Question 8

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Detailed Solution for Complex Number MSQ - Question 9

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Detailed Solution for Complex Number MSQ - Question 10

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