to Radiation Free clectn Counter Figure 2: 3. The radial e lectric field for the Geiger counter[see figure 2] is approximately given by E = r (use Gauss' Law for infinitely long concentric conducting cylinders of inner radius a and outer radius b] (a)The potential of the inner cylinder with respect to the outer cylinder and the electric field follow as: V .. E = 1 V = Va - V = | E. dř = dr = 2neor In 2neo (True, False) In In r V1 and a = 145um, b = 1.8cm In (b) Assume the electric field is E = If the radial electric field at a distance of 1.2cm from the axis of the wire is 2 x 10v/m The potential difference between the wire and the cylinder is 1060 Volts (True,False).

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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to
Radiation
V
Free
electron
Counter
Figure 2:
3. The radial e lectric field for the Geiger counter[see figure 2] is approximately given by E =
[use Gauss' Law for infinitely long
2περτ
concentric conducting cylinders of inner radius a and outer radius b] .
(a)The potential of the inner cylinder with respect to the outer cylinder and the electric field follow as:
2TEO
V
b
V
1
V = Va – V½ = | Ē
. dr =
dr
2T€or
In
2TE0
* E =
ln
(True, False)
%3D
In
b
а
a
a
(b) Assume the electric field is E =
V
1
b r
145µm , b = 1.8cm . If the radial electric field at a distance of 1.2cm from the axis of
and a =
ln
a
the wire is 2 × 10ªV/m The potential difference between the wire and the cylinder is 1060 Volts
(True,False).
Transcribed Image Text:to Radiation V Free electron Counter Figure 2: 3. The radial e lectric field for the Geiger counter[see figure 2] is approximately given by E = [use Gauss' Law for infinitely long 2περτ concentric conducting cylinders of inner radius a and outer radius b] . (a)The potential of the inner cylinder with respect to the outer cylinder and the electric field follow as: 2TEO V b V 1 V = Va – V½ = | Ē . dr = dr 2T€or In 2TE0 * E = ln (True, False) %3D In b а a a (b) Assume the electric field is E = V 1 b r 145µm , b = 1.8cm . If the radial electric field at a distance of 1.2cm from the axis of and a = ln a the wire is 2 × 10ªV/m The potential difference between the wire and the cylinder is 1060 Volts (True,False).
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