For the below mentioned figure the angle between radius vector (op) ⃗ and tangent to the polar curve where r=f(θ) has th

Post by **answerhappygod** » Thu Jul 14, 2022 9:29 am

a) \(tan\,⁡ω=\frac{tan⁡∅+tan⁡θ}{1-tan⁡∅tan⁡θ}\)
b) \(tan⁡\,ω=\frac{tan⁡∅-tan⁡θ}{1+tan⁡∅tan⁡θ}\)
c) \(tan\,⁡∅=r(\frac{dr}{dθ})\)
d) \(tan⁡\,ω=tan⁡∅+tan⁡θ \)

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For the below mentioned figure the angle between radius vector (op) ⃗ and tangent to the polar curve where r=f(θ) has th

For the below mentioned figure the angle between radius vector (op) ⃗ and tangent to the polar curve where r=f(θ) has th

This topic has 1 reply You must be a registered member and logged in to view the replies in this topic.

This topic has 1 reply

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