Find the principal values of the following questions:
cot−1(√3)
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Solution
Let cot−1(√3)=θ⇒cotθ=√3 We know that the range of principal value of cot−1(√3)=π6 ∴cotθ=√3=cotπ6⇒θ=π6; where θϵ(0,π)⇒cot−1(√3)=π6 Hence, the principal value of cot−1(√3) is π6