Prove that (cosecθ– cot θ)² = (1- cosθ) / (1+ cosθ) | Trigonometry Important Question 1

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5. Prove the following identities, where the angles. (i) (cosec θ - cot θ)2 = (1-cos θ)/(1+cos θ) 5. Prove the following identities, where the angles. (i) (cosec θ - cot θ)2 = (1-cos θ)/(1+cos θ)
(cosec θ – cot θ) 2 = (1-cosθ)/(1+cosθ) (cosec θ – cot θ) 2 = (1-cosθ)/(1+cosθ)
Prove that : (cosec θ - cot θ)² = (1-cos θ)/(1+cosθ) Prove that : (cosec θ - cot θ)² = (1-cos θ)/(1+cosθ)
prove that||√1+cos θ/1-cos θ =cosec θ +cot θ||class10th||cbse class 10#maths #trigonometry#cbse #doe prove that||√1+cos θ/1-cos θ =cosec θ +cot θ||class10th||cbse class 10#maths #trigonometry#cbse #doe
Prove the identity (cosec θ - cot θ)² = (1 - cos θ)/(1 + cos θ) Prove the identity (cosec θ - cot θ)² = (1 - cos θ)/(1 + cos θ)
Show that (cosec theta - cot theta)^2=(1-cos theta)/ Show that (cosec theta - cot theta)^2=(1-cos theta)/
show that √(1+cosθ)/(1-cosθ) = cosecθ + cotθ show that √(1+cosθ)/(1-cosθ) = cosecθ + cotθ
Q31 prove that :( cotθ - cosec θ )^2 = 1- cos θ / 1+ cos θ Q31 prove that :( cotθ - cosec θ )^2 = 1- cos θ / 1+ cos θ