paral-d2d 3d 4d |I₁| = |₂|=|12 B1 B₂2 4 O In Fig. 29-64, five long el wires in an xy plane are separated y distance d = 8.00 cm, have lengths of 10.0 m, and carry identical currents of 3.00 A out of the page. Each wire xperiences a magnetic force due o the currents in the other wires. In d-dd-sede Figure 29-64 Problems 36 and 39. nit-vector notation, what is the net magnetic force on (a) wire 1, wine 3 5 -0-y

Principles of Physics: A Calculus-Based Text
5th Edition
ISBN:9781133104261
Author:Raymond A. Serway, John W. Jewett
Publisher:Raymond A. Serway, John W. Jewett
Chapter22: Magnetic Forces And Magnetic Fields
Section: Chapter Questions
Problem 75P
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In Fig. 29-64, five long paral-
el wires in an xy plane are separated
y distance d = 8.00 cm, have lengths
of 10.0 m, and carry identical currents
of 3.00 A out of the page. Each wire
xperiences a magnetic force due
o the currents in the other wires. In
nit-vector notation, what is the net magnetic force on (a) wire 1,
Btotal =
21 a
7 d 2d 3d 4d
B1, B₂2
411
a long
straight wire carries a current
i=30.0 A and a rectangular loop
carries current i=20.0 A. Take
the dimensions to be a = 1.00 cm,
b= 8.00 cm, and L=30.0 cm. In
unit-vector notation, what is the net
force on the loop due to i₁?
dddd
Figure 29-64 Problems 36
and 39.
a
4
O
b
-0-y
de
프로
iz
L
-X
11₁1 =₁₂] =(1-3)=(1+√ G
& wire 3
Transcribed Image Text:In Fig. 29-64, five long paral- el wires in an xy plane are separated y distance d = 8.00 cm, have lengths of 10.0 m, and carry identical currents of 3.00 A out of the page. Each wire xperiences a magnetic force due o the currents in the other wires. In nit-vector notation, what is the net magnetic force on (a) wire 1, Btotal = 21 a 7 d 2d 3d 4d B1, B₂2 411 a long straight wire carries a current i=30.0 A and a rectangular loop carries current i=20.0 A. Take the dimensions to be a = 1.00 cm, b= 8.00 cm, and L=30.0 cm. In unit-vector notation, what is the net force on the loop due to i₁? dddd Figure 29-64 Problems 36 and 39. a 4 O b -0-y de 프로 iz L -X 11₁1 =₁₂] =(1-3)=(1+√ G & wire 3
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