An electron having velocity v = −1.2×108 j m/s enters a uniform magnetic field of 2 T as shown in Figure 1. It is deflected downward on the y-z plane and leaves the magnetic field with a velocity v = +1.2×108 j m/s. (i) Determine the radius of curvature of the electron’s path and the distance travelled by the electron while in the field. (ii) Calculate the time spent by the electron in the magnetic field. (iii) State the direction of the magnetic field. Explain your answer. (iv) Find the magnetic force in vector form acting on the electron when it has travelled one-quarter of its entire path in the magnetic field.
An electron having velocity v = −1.2×108 j m/s enters a uniform magnetic field of 2 T as shown in Figure 1. It is deflected downward on the y-z plane and leaves the magnetic field with a velocity v = +1.2×108 j m/s. (i) Determine the radius of curvature of the electron’s path and the distance travelled by the electron while in the field. (ii) Calculate the time spent by the electron in the magnetic field. (iii) State the direction of the magnetic field. Explain your answer. (iv) Find the magnetic force in vector form acting on the electron when it has travelled one-quarter of its entire path in the magnetic field.
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
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An electron having velocity v = −1.2×108 j m/s enters a uniform magnetic field of 2 T as shown in Figure 1. It is deflected downward on the y-z plane and leaves the magnetic field with a velocity v = +1.2×108 j m/s.
(i) Determine the radius of curvature of the electron’s path and the distance travelled by the electron while in the field.
(ii) Calculate the time spent by the electron in the magnetic field.
(iii) State the direction of the magnetic field. Explain your answer.
(iv) Find the magnetic force in
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