Radius of Curvature Equation Derivation
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- Опубліковано 24 гру 2024
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This is one of the most concentrated videos I've seen on UA-cam! Awesome! Thank you :)
Unbelievable, these videos, this channel, is just amazing! definitely deserves more attention. Great work
the only channel i came up with that was able to answer my question. thank u very much.
a lot to digest but short and sweet absolutley loved it!!!
so concise and beautiful!
Perfect, concise, understandable (given you've seen some calculus before). Just pause, take notes and develope.
Nicely explained. Thanks. It would have been more simple if you would have directly done (ds/dθ = (ds/dx)(dx/dθ) = (ds/dx)/(dθ/dx) where θ=arctan(dy/dx). With love from India 🇮🇳.
Thank you. And take love from 🇧🇩
And this is what I expected 🔥
Excellent....and very nice
beautifully explained
Best explanation !!!
❣ Thank you so much ❣
is it possible to find x and y coordinate of the curvature from this formula ?.
Thank you so much!! This is simple and clear!!
Great video sir. Thank you
Ohk...i have an impeller. I want to find the radius of the arc of the vane of that impeller. Can i use this in that ?
Truly op bro 🔥
how to make this video???
plz,, tell me.
thanks
thanks a lot
Amaging 🙂
Thanks bro
thanks...
Cool
this is based on ds = ρ·dθ, not from scratch :-(
Trying to be less boring you forgot to mention that the theta is a function of the x. The theta changes as the x changes.
No way its that simple...are you kidding me ?? I spent 2 weeks trying to comprehend this shit, watchimg bachelors level of Mathematic...wtf...i gotta try this...i have to find the radius of the impeller vane...if i consider the start point of vane as 0,0 maybe i can substitute incremental values and use this to get the radius of curvature of the vane..