5. Suppose we have a stationary external magnetic field B. We have a negatively charged particle of charge |8q| and mass m. Initially, it is moving vertically upwards with speed |vol and no horizontal velocity. The particle can move freely in x and y directions. (a) Plot the phase angle and vertical position of the particle and provide the corresponding expressions. Consider the origin to be the center of the particle's path. (Two plots, two expressions) B $(t) = ? vo у y(t) = ? -l8q\, m (b) Let the B field be doubled and repeat the plots from (a). How are the plots different from part (a)? (Two plots, one short answer) $(t) = ? у y(t) = ?
5. Suppose we have a stationary external magnetic field B. We have a negatively charged particle of charge |8q| and mass m. Initially, it is moving vertically upwards with speed |vol and no horizontal velocity. The particle can move freely in x and y directions. (a) Plot the phase angle and vertical position of the particle and provide the corresponding expressions. Consider the origin to be the center of the particle's path. (Two plots, two expressions) B $(t) = ? vo у y(t) = ? -l8q\, m (b) Let the B field be doubled and repeat the plots from (a). How are the plots different from part (a)? (Two plots, one short answer) $(t) = ? у y(t) = ?
Introductory Circuit Analysis (13th Edition)
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Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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![5. Suppose we have a stationary external magnetic field B. We have a negatively charged particle of
charge |8q| and mass m. Initially, it is moving vertically upwards with speed |vo| and no horizontal
velocity. The particle can move freely in x and y directions.
(a) Plot the phase angle and vertical position of the particle and provide the corresponding
expressions. Consider the origin to be the center of the particle's path. (Two plots, two
expressions)
В
$(t) = ?
vo
y
y(t) = ?
-|8q], m
(b) Let the B field be doubled and repeat the plots from (a). How are the plots different from part
(a)? (Two plots, one short answer)
$(t) = ?
y
y(t) = ?](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F62e5c874-e834-42f1-938e-65f064ab1dfd%2Fba592a7c-eef1-411b-8dc1-cd522d1b46c7%2Flozoqfa_processed.jpeg&w=3840&q=75)
Transcribed Image Text:5. Suppose we have a stationary external magnetic field B. We have a negatively charged particle of
charge |8q| and mass m. Initially, it is moving vertically upwards with speed |vo| and no horizontal
velocity. The particle can move freely in x and y directions.
(a) Plot the phase angle and vertical position of the particle and provide the corresponding
expressions. Consider the origin to be the center of the particle's path. (Two plots, two
expressions)
В
$(t) = ?
vo
y
y(t) = ?
-|8q], m
(b) Let the B field be doubled and repeat the plots from (a). How are the plots different from part
(a)? (Two plots, one short answer)
$(t) = ?
y
y(t) = ?
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