if cosec θ +cot θ =k then prove that cos θ = k²-1/k²+1/10TH CLASS/MATHS/TRIGONOMETRY/EXERCISE 11.4@

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Q-10 Exercise-11.4 |If cosecθ + cotθ= k then prove that cosθ= k²-1/k²+1 |Class-10 Trigonometry| Q-10 Exercise-11.4 |If cosecθ + cotθ= k then prove that cosθ= k²-1/k²+1 |Class-10 Trigonometry|
if cosec+cot=k then show that cos= k²-1 / k²+1 if cosec+cot=k then show that cos= k²-1 / k²+1
cosec theta + cot theta=k then prove that cos theta= k²-1 / k²+1 cosec theta + cot theta=k then prove that cos theta= k²-1 / k²+1
TRIGONOMETRY_GRADE10_EXE 11.4_IF COSEC@+COT@=K PROVE THAT COS@=(K2-1)/(K2+1)|CH.MARUTHI TRIGONOMETRY_GRADE10_EXE 11.4_IF COSEC@+COT@=K PROVE THAT COS@=(K2-1)/(K2+1)|CH.MARUTHI
10TH CLASS - MATHS - TRIGONOMETRY EXERCISE 11.4 (PART-2) 10TH CLASS - MATHS - TRIGONOMETRY EXERCISE 11.4 (PART-2)
If cosecθ+cotθ=K then prove that cosθ=K²-1/K²+1 If cosecθ+cotθ=K then prove that cosθ=K²-1/K²+1
if cosecθ + cotθ = k then prove that cosθ = (k² - 1)/(k² + 1) if cosecθ + cotθ = k then prove that cosθ = (k² - 1)/(k² + 1)
If cosec theta+cot theta =k then prove that cos theta= If cosec theta+cot theta =k then prove that cos theta=