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B
−π
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C
−π2
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D
π2
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Solution
The correct option is Aπ Let z=e−iθ =cos(θ)−isin(θ) arg(z)=−θ arg(z)<0. Now −z=−cos(θ)+isin(θ) arg(−z)=π−θ Hence arg(−z)−arg(z) =π−θ−(−θ) =π Hence, option 'A' is correct.