Express sec θ in terms of cot θ
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answer is not fully explained but you will understand that if you had read ncert clearly of tha identities
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Answer- We know that:
sec²θ- tan²θ= 1 (Trigonometric Identity)
sec²θ- 1/cot²θ= 1 ∵ tan θ= 1/ cot θ ⇒ tan²θ= 1/cot²θ
sec²θ= 1+ 1/cot²θ
sec²θ= (cot²θ+1)/cot²θ
sec θ= √(cot²+1)/√cot²θ
∴sec θ= √(cot²θ+1)/cot θ
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