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Shown in the figure below is a toreid. You can think of a toroid as a...
t 6 [3.33/20 points) DETAILS PREVIOUS ANSWERS MY NOTES ASK YOUR TEACHER Shown in the figure...
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6 [3.33/20 points) DETAILS PREVIOUS ANSWERS MY NOTES ASK YOUR TEACHER Shown in the figure below is a toroid. You can think of a toroid as a long solenoid that has been bent into the shape of a circle. Your toroid has N loops, an inner radius of a, an outer radius of b, and is carrying a current of I. Region I: Outside (r>b) 3 Region Ill: r .-11 Inside (rca) Region II: Middle (a<r<b) Use Ampere's Law...
Shown in the figure below is a long hollow wire. The wire has an inner radius...
Shown in the figure below is a long hollow wire. The wire has an inner radius of a, an outer radius of b, and is carrying a current of I. Region I Region II Region III (r>b) (b>r>a) (r<a) infinite length b) I Infinite Hollow Wire carrying Current I Use Ampere's Law to determine the magnetic field in each of these three regions as a function of r: • Region 1 (nb): • Region II (acreb): • What is the...
Shown in the figure below is a long hollow wire. The wire has an inner radius...
Shown in the figure below is a long hollow wire. The wire has an inner radius of a, an outer radius of b, and is carrying a current of I. Region I Region II Region III (r>b) (b>r>a) (r<a) infinite length Infinite Hollow Wire carrying Current Use Ampere's Law to determine the magnetic field in each of these three regions as a function of r: • Region 1 (b): • Region II (a<r<b): o What is the length of the...
please solve and explain has a radius of that is Shown in the figure below is...
please solve and explain
has a radius of that is Shown in the figure below is a long soded wire. The wire a and is corrying a current I distributed uniformly throughout the wire. Region 1 Infinite lenght cria) I OF Region 2, crca) Infinite solid wire carrying Current ! Use Apophere's how to determine the magnetic field in each of these regions as a function 1) Region 1 Crsa) 2) Region 2 crea) a) What is the lenght of...
consider the toroid in figure 3.55 that is tightly wrapped with N tums of conductive wire....
consider the toroid in figure 3.55 that is tightly wrapped with
N tums of conductive wire. For an Amperian path with radius less
than a, no current is enclosed and therefore the field is zero.
Likewise, for radius greater than c. the net current enclosed is
zero and again the field is zero. Use Ampere's circuital law to
find an expression for the magnetic field at radius &, the
center of the toroid.
Consider the toroid in Figure 3.55 that...
The solenoid is bent around into a ring with its ends almost touching, forming a donut...
The solenoid is bent around into a ring with its ends almost touching, forming a donut shape (with inner radius ri and outer radius r2). (a) Use geometrical considerations and sketch the magnetic field inside the donut-shaped o visolenoid when a current is flowing through its wire. O bluow woll (i) l od en ome od tud) boeh (b) By applying Ampere's Law, or using the strength of the magnetic field in terms of the current I at the following...
Shown in the figure below is a long solenoid. Your solenoid has N loops, a length...
Shown in the figure below is a long solenoid. Your solenoid has N loops, a length of L, and is carrying a current of I. We shall use the "long" approximation for which the field outside the solenoid is very very small compared to the field inside the solenoid. Use an Ampere path that extends the full length of the solenoid and closes outside the solenoid. N turns in the coil www00000000000) L A "Long" Solenoid (i.e. length >> diameter)...
Will rate! Shown in the figure below is a long solenoid. Your solenoid has N loops,...
Will rate!
Shown in the figure below is a long solenoid. Your solenoid has N loops, a length of L, and is carrying a current of I. We shall use the "long" approximation for which the field outside the solenoid is very very small compared to the field inside the solenoid. Use an Ampere path that extends the full length of the solenoid and closes outside the solenoid. N turns in the coil ത L A "Long' Solenoid (i.e. length...
An ideal toroid has inner radius a and outer radius b. The toroid has turns and...
An ideal toroid has inner radius a and outer radius b. The toroid has turns and carries a current I. At which distancer from the center con the toroid is the magnetic field different from zero? a<r<b Orca The magnetic field is different of zero every where. Or>
1. (20 points) Consider a toroid of made of N square loops of wires (side length a) with current i. The mean radius...
1. (20 points) Consider a toroid of made of N square loops of wires (side length a) with current i. The mean radius of the toroid is R. You may express your results in terms ofN, R,a, i, and natural constants. Use Ampere's Law, prove that the magnetic field at a point inside the toroid and a distance r from the center is given by ue Ni/ (2 r). Find the magnetic flux through the cross section of the toroid....
t
6 [3.33/20 points) DETAILS PREVIOUS ANSWERS MY NOTES ASK YOUR TEACHER Shown in the figure below is a toroid. You can think of a toroid as a long solenoid that has been bent into the shape of a circle. Your toroid has N loops, an inner radius of a, an outer radius of b, and is carrying a current of I. Region I: Outside (r>b) 3 Region Ill: r .-11 Inside (rca) Region II: Middle (a<r<b) Use Ampere's Law...
Shown in the figure below is a long hollow wire. The wire has an inner radius of a, an outer radius of b, and is carrying a current of I. Region I Region II Region III (r>b) (b>r>a) (r<a) infinite length b) I Infinite Hollow Wire carrying Current I Use Ampere's Law to determine the magnetic field in each of these three regions as a function of r: • Region 1 (nb): • Region II (acreb): • What is the...
Shown in the figure below is a long hollow wire. The wire has an inner radius of a, an outer radius of b, and is carrying a current of I. Region I Region II Region III (r>b) (b>r>a) (r<a) infinite length Infinite Hollow Wire carrying Current Use Ampere's Law to determine the magnetic field in each of these three regions as a function of r: • Region 1 (b): • Region II (a<r<b): o What is the length of the...
please solve and explain
has a radius of that is Shown in the figure below is a long soded wire. The wire a and is corrying a current I distributed uniformly throughout the wire. Region 1 Infinite lenght cria) I OF Region 2, crca) Infinite solid wire carrying Current ! Use Apophere's how to determine the magnetic field in each of these regions as a function 1) Region 1 Crsa) 2) Region 2 crea) a) What is the lenght of...
consider the toroid in figure 3.55 that is tightly wrapped with
N tums of conductive wire. For an Amperian path with radius less
than a, no current is enclosed and therefore the field is zero.
Likewise, for radius greater than c. the net current enclosed is
zero and again the field is zero. Use Ampere's circuital law to
find an expression for the magnetic field at radius &, the
center of the toroid.
Consider the toroid in Figure 3.55 that...
The solenoid is bent around into a ring with its ends almost touching, forming a donut shape (with inner radius ri and outer radius r2). (a) Use geometrical considerations and sketch the magnetic field inside the donut-shaped o visolenoid when a current is flowing through its wire. O bluow woll (i) l od en ome od tud) boeh (b) By applying Ampere's Law, or using the strength of the magnetic field in terms of the current I at the following...
Shown in the figure below is a long solenoid. Your solenoid has N loops, a length of L, and is carrying a current of I. We shall use the "long" approximation for which the field outside the solenoid is very very small compared to the field inside the solenoid. Use an Ampere path that extends the full length of the solenoid and closes outside the solenoid. N turns in the coil www00000000000) L A "Long" Solenoid (i.e. length >> diameter)...
Will rate!
Shown in the figure below is a long solenoid. Your solenoid has N loops, a length of L, and is carrying a current of I. We shall use the "long" approximation for which the field outside the solenoid is very very small compared to the field inside the solenoid. Use an Ampere path that extends the full length of the solenoid and closes outside the solenoid. N turns in the coil ത L A "Long' Solenoid (i.e. length...
An ideal toroid has inner radius a and outer radius b. The toroid has turns and carries a current I. At which distancer from the center con the toroid is the magnetic field different from zero? a<r<b Orca The magnetic field is different of zero every where. Or>
1. (20 points) Consider a toroid of made of N square loops of wires (side length a) with current i. The mean radius of the toroid is R. You may express your results in terms ofN, R,a, i, and natural constants. Use Ampere's Law, prove that the magnetic field at a point inside the toroid and a distance r from the center is given by ue Ni/ (2 r). Find the magnetic flux through the cross section of the toroid....
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