Unit threeDetermination of the motion of a particledva)a = f(v) =dtdvdt =f(v)v dvdvdt =%3Df(v)Jo g(1– k²v²)dvgt = Jo 1-k?v2(H.W1: complete the integration/ Hint: Let k?v? = cos²e or sin?0b)dva = f(v) = vdxvdvdx =f(v)v vdvvdvdx =f(v)dx =Jo g(1– k?v²)vdvgx =1- k?v?(H.W2: complete the integration)

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Unit three Determination of the motion of a particle a)a = f(v) ap dt dv dt = f(v) dv dv dt = %3D g(1– k?v?) dv gt = (H.W1: complete the integration/ Hint:Let k2v² = cos20 or sin²e b) dv a = f(v) = v dx vdv dx = f(v) vdv dx = dx = f(v) g(1- k2v?) vdv gx = 1- k2v2 (H.W2: complete the integration)

Unit three Determination of the motion of a particle a)a = f(v) ap dt dv dt = f(v) dv dv dt = %3D g(1– k?v?) dv gt = (H.W1: complete the integration/ Hint:Let k2v² = cos20 or sin²e b) dv a = f(v) = v dx vdv dx = f(v) vdv dx = dx = f(v) g(1- k2v?) vdv gx = 1- k2v2 (H.W2: complete the integration)

University Physics Volume 3

17th Edition

ISBN:9781938168185

Author:William Moebs, Jeff Sanny

Publisher:William Moebs, Jeff Sanny

Chapter11: Particle Physics And Cosmology

Section: Chapter Questions

Problem 66P: (a) Wliat is the approximate velocity relative to us of a galaxy near the edge of the known...

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