(f) A rotating frame carrying an electric current I = 6 A is penetrated by the uniform magnetic flux density B₂ mT as shown in Fig. 4.2. The frame dimensions are a = 10 mm and b = 10 mm, and the axis of rotation is A - A'. A a B °° b P' Figure 4.2. Calculate the magnetic flux density B. A' x (b) A rotating frame carrying an electric current I = 2 A is penetrated by the uniform magnetic flux density B₂ = 90 mT as shown in Fig. 4.1. The frame dimensions are a = 30 mm and b = 30 mm, and the axis of rotation is A - A'. a Q b A' B₂ Q' Y I Figure 4.1. (i) Calculate the vectorial force F acting on the section P - P' of the frame. (ii) Calculate the total torque 7 on the frame.
(f) A rotating frame carrying an electric current I = 6 A is penetrated by the uniform magnetic flux density B₂ mT as shown in Fig. 4.2. The frame dimensions are a = 10 mm and b = 10 mm, and the axis of rotation is A - A'. A a B °° b P' Figure 4.2. Calculate the magnetic flux density B. A' x (b) A rotating frame carrying an electric current I = 2 A is penetrated by the uniform magnetic flux density B₂ = 90 mT as shown in Fig. 4.1. The frame dimensions are a = 30 mm and b = 30 mm, and the axis of rotation is A - A'. a Q b A' B₂ Q' Y I Figure 4.1. (i) Calculate the vectorial force F acting on the section P - P' of the frame. (ii) Calculate the total torque 7 on the frame.
Delmar's Standard Textbook Of Electricity
7th Edition
ISBN:9781337900348
Author:Stephen L. Herman
Publisher:Stephen L. Herman
Chapter29: Dc Generators
Section: Chapter Questions
Problem 5RQ: What are interpoles, and what is their purpose?
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Transcribed Image Text:(f) A rotating frame carrying an electric current I = 6 A is penetrated by the uniform
magnetic flux density B₂ mT as shown in Fig. 4.2. The frame dimensions are a = 10 mm
and b = 10 mm, and the axis of rotation is A - A'.
A
a
B
°°
b
P'
Figure 4.2.
Calculate the magnetic flux density B.
A'
x

Transcribed Image Text:(b) A rotating frame carrying an electric current I = 2 A is penetrated by the uniform
magnetic flux density B₂ = 90 mT as shown in Fig. 4.1. The frame dimensions are
a = 30 mm and b = 30 mm, and the axis of rotation is A - A'.
a
Q
b
A'
B₂
Q'
Y
I
Figure 4.1.
(i) Calculate the vectorial force F acting on the section P - P' of the frame.
(ii) Calculate the total torque 7 on the frame.
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