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Thus, the principal value of tan − (

Chapter 4: Chapter 4 · MATHEMATICS-VOLUME 1 · EN medium

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Thus, the principal value of tan − ( is π . Example . Find (i) tan − − ( (ii) tan −  (iii) tan tan ( (i) tan − − ( = tan  = − π , since − ∈− π π (ii) tan −  Let us find θ ∈− such that tan θ = tan p . Since the tangent function has period p , tan p = tan  =   . Therefore, tan −  = tan = − π , since − ∈− π π (iii) Since tan tan

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Thus, the principal value of tan − ( is π . Example . Find (i) tan − − ( (ii) tan −  (iii) tan tan ( (i) tan − − ( = tan  = − π , since − ∈− π π (ii) tan −  Let us find θ ∈− such that tan θ = tan p . Since the tangent function has period p , tan p = tan  =   .

Therefore, tan −  = tan = − π , since − ∈− π π (iii) Since tan tan

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