Question 4:a. The position of a moving particle in vortex is expressed as, x(t) = x0 sin(a√t +bt2) where x0 is the position at t = 0, x (t) is the position at time t, and a and b are the constants. Using dimensionalanalysis find the units of the constants a and b?b. A particle is moving along the x axis, and the graph shows its momentum p as a function of time t.Rank (largest to smallest) the regions according to the magnitude of the impulse applied to theparticle. b My Questions | bartlebyA Assignment 3A classroom.google.com/u/0/c/MjcONDE1MjMONjQw/a/MzE3MTk5MDY5OTgy/detailsI AppsWord to PDF - Con...M GmailYouTubeМapsHow To Access Che...My Questions | bart.Question 4:a. The position of a moving particle in vortex is expressed as, x(t) = xo sin(avt + bt²) where x, isthe position at t = 0, x (1) is the position at time t, and a and b are the constants. Using dimensionalanalysis find the units of the constants a and b?b. A particle is moving along the x axis, and the graph shows its momentum p as a function of time t.Rank (largest to smallest) the regions according to the magnitude of the impulse applied to theparticle.pi325Question 5:1:15 PMe Type here to searchW4/22/2021...4-

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Author:Raymond A. Serway, Chris Vuille

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Chapter1: Units, Trigonometry. And Vectors

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Question 4:

a. The position of a moving particle in vortex is expressed as,

x(t) = x₀ sin(a√t +bt²) where x₀ is the position at t = 0, x (t) is the position at time t, and a and b are the constants. Using dimensional
analysis find the units of the constants a and b?

b. A particle is moving along the x axis, and the graph shows its momentum p as a function of time t.
Rank (largest to smallest) the regions according to the magnitude of the impulse applied to the
particle.

b My Questions | bartleby
A Assignment 3
A classroom.google.com/u/0/c/MjcONDE1MjMONjQw/a/MzE3MTk5MDY5OTgy/details
I Apps
Word to PDF - Con...
M Gmail
YouTube
Мaps
How To Access Che...
My Questions | bart.
Question 4:
a. The position of a moving particle in vortex is expressed as, x(t) = xo sin(avt + bt²) where x, is
the position at t = 0, x (1) is the position at time t, and a and b are the constants. Using dimensional
analysis find the units of the constants a and b?
b. A particle is moving along the x axis, and the graph shows its momentum p as a function of time t.
Rank (largest to smallest) the regions according to the magnitude of the impulse applied to the
particle.
pi
3
2
5
Question 5:
1:15 PM
e Type here to search
W
4/22/2021
...
4-

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