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LFM Pure
Reciprocal Trig & Identities
Q5
OCR C3 2008 June — Question 5
Exam Board
OCR
Module
C3 (Core Mathematics 3)
Year
2008
Session
June
Topic
Reciprocal Trig & Identities
5
Express \(\tan 2 \alpha\) in terms of \(\tan \alpha\) and hence solve, for \(0 ^ { \circ } < \alpha < 180 ^ { \circ }\), the equation $$\tan 2 \alpha \tan \alpha = 8 .$$
Given that \(\beta\) is the acute angle such that \(\sin \beta = \frac { 6 } { 7 }\), find the exact value of
\(\operatorname { cosec } \beta\),
\(\cot ^ { 2 } \beta\).
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