For problem 28.9, solve for the magnetic field (For problem 28.9, solve for the magnetic field (in mT) when the accelerating voltage remains 1000 V and the voltage difference between the deflection plates (the "horizontal" par with one above the other in the picture) is 107.5 V. (5 sig figs)
For problem 28.9, solve for the magnetic field (For problem 28.9, solve for the magnetic field (in mT) when the accelerating voltage remains 1000 V and the voltage difference between the deflection plates (the "horizontal" par with one above the other in the picture) is 107.5 V. (5 sig figs)
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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Question
For problem 28.9, solve for the magnetic field (For problem 28.9, solve for the magnetic field (in
mT) when the accelerating voltage remains 1000
V and the voltage difference between the
deflection plates (the "horizontal" par with one
above the other in the picture) is 107.5 V. (5 sig figs)

Transcribed Image Text:QUESTION 2
For problem 28.9, solve for the magnetic field (in
mT) when the accelerating voltage remains 1000
V and the voltage difference between the
deflection plates (the "horizontal" par with one
above the other in the picture) is 107.5 V. 5 sig.
figs.

Transcribed Image Text:•9 ILW In Fig. 28-32, an electron accelerated from rest through po-
tential difference V₁ = 1.00 kV enters the gap between two paral-
lel plates having separation d = 20.0 mm and potential difference
830
Figure 28-32 Problem 9.
Talve
d V₂
CHAPTER 28 MAGNETIC FIELDS
B = (30.0 mT) (Fig. 28-35). What are the resulting (a) electric
field within the solid, in unit-vector notation, and (b) potential dif-
ference across the solid?
Expert Solution

Step 1
The motion of the electron is in straight line therefore the forces in vertical direction due electric and magnetic field are balanced. So,
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