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)
College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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![Unit three
Determination of the motion of a particle
dv
a)a = f(v) =
dt
dv
dt =
f(v)
v dv
dv
dt =
%3D
f(v)
Jo g(1– k²v²)
dv
gt = Jo 1-k?v2
(H.W1: complete the integration/ Hint: Let k?v? = cos²e or sin?0
b)
dv
a = f(v) = v
dx
vdv
dx =
f(v)
v vdv
vdv
dx =
f(v)
dx =
Jo g(1– k?v²)
vdv
gx =
1- k?v?
(H.W2: complete the integration)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Ffcbec333-6ad0-4c2c-95fd-b90fd88b938b%2Ff09b75cb-e5f3-440a-801d-eee452e80823%2Fqiy2sob_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Unit three
Determination of the motion of a particle
dv
a)a = f(v) =
dt
dv
dt =
f(v)
v dv
dv
dt =
%3D
f(v)
Jo g(1– k²v²)
dv
gt = Jo 1-k?v2
(H.W1: complete the integration/ Hint: Let k?v? = cos²e or sin?0
b)
dv
a = f(v) = v
dx
vdv
dx =
f(v)
v vdv
vdv
dx =
f(v)
dx =
Jo g(1– k?v²)
vdv
gx =
1- k?v?
(H.W2: complete the integration)
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