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25.- Two (1 and 2) infinite straight co- axial conductors run along the z axis. Conductor...
. In the figure, two long and straight conductors are parallel to the z-axis and carry currents of 1 -20.0A and 1 15.0 A in opposite directions. Conductor 1 passes through (0, 0) while conductor...
. In the figure, two long and straight conductors are parallel to the z-axis and carry currents of 1 -20.0A and 1 15.0 A in opposite directions. Conductor 1 passes through (0, 0) while conductor 2 passes through 3.00 m, 0). (a) Find the location of the point where the net magnetic field due to the conductors is zero. (b) Suppose a third parallel conductor carrying a current of I,-10.0 A (same direction as Is) is placed where it passes...
A very long, straight conductor located along the z axis has a circular cross section of radius 10 cm
5-15 Exercises: 5.16. A very long, straight conductor located along the z axis has a circular cross section of radius 10 cm. The conductor carries 100 A in the z direction which is uniformly distributed over its cross section. Find the magnetic field intensity (a) inside the conductor and (b) outside the conductor. Sketch the magnetic field intensity as a function of the distance from the center of the conductor. 5-15 Exercises: 5.18. A fine wire wound in the form of...
A conductor carrying a currentI 14.3 A is directed along the positive x axis and perpendicular...
A conductor carrying a currentI 14.3 A is directed along the positive x axis and perpendicular to a uniform magnetic field. A magnetic force per unit length of 0.124 N/m acts on the conductor in the negative y direction. (a) Determine the magnitude of the magnetic field in the region through which the current passes. (b) Determine the direction of the magnetic field in the region through which the current passes +x direction x direction ty direction -y direction +z...
3. Infinite conductor a) Consider a straight conductor (infinite length) which carries a total current I...
3. Infinite conductor a) Consider a straight conductor (infinite length) which carries a total current I in the direc- tion of the z axis. Calculate the magnetic induction Ē(7) using the Biot-Savart law. Hint The current density is given by j = 1S(x)6(y)ë^ b) Explicitly check the result from the previous task by calculating the magnetic induction B(F) using the symmetry of the problem and applying Stoke's theorem onto Maxwell's equation of magnetostatics V x B = 407 c) Now,...
Now consider two very long, parallel conductors separated by a distance 3b. Conductor #1 carries current...
Now consider two very long, parallel conductors separated by a distance 3b. Conductor #1 carries current / toward the top of the page, and Conductor #2 carries current 9/ toward the top of the page. (Let / = 6.00 A and b = 1.00 cm, as above.) (6.) (0.99 point) What is the magnitude of the magnetic force per unit length (in N/m) on Conductor #1? (7.) [0.36 point] What is the magnitude of the magnetic force per unit length...
An infinite solid cylinder conductor of radius a = 3cm centered on the z-axis carries a...
An infinite solid cylinder conductor of radius a = 3cm centered
on the z-axis carries a current I1 = 1A. The current is evenly
distributed along the cross section and is directed out of the
screen (positive z-axis direction). An infinite coaxial conductive
surface of radius b = 8 cm carries a current I2 = 4A, towards the
inside of the screen (negative direction z).
What is the magnitude of the magnetic field B inside the inner
cylinder at a...
a) Consider a straight conductor (infinite length) which carries a total curremt I in the direc-...
a) Consider a straight conductor (infinite length) which carries a total curremt I in the direc- tion of the z axis. Calculate the magnetic induction B(7) using the Biot-Savart law. Hint The current density is given by j = I8(x)6(y)ë^ b) Explicitly check the result from the previous task by calculating the magnetic induction B(F) using the symmetry of the problem and applying Stoke's theorem onto Maxwell's equation of magnetostatics V x B = HoJ. c) Now, consider a second...
(x2+42)1.5-(22 vital xdx dlxà 4nR2 Question 1) Given a co-axial structure of infinite length with an...
(x2+42)1.5-(22 vital xdx dlxà 4nR2 Question 1) Given a co-axial structure of infinite length with an inner cylinder, radius "a", carrying a total surface current of +I amperes and a hollow outer cylinder (inner radius "b" outer radius "c") carrying a total current ㅢ amperes. i Use Ampere's Law to compute the magnetic field as a function of distance from the centerline of the structure. The magnetic field outside the co-axial structure is zero. (2 Marks) i)If the current I-10...
Two parallel long (infinite for our purposes) wires are oriented along the z-axis. The figure below...
Two parallel long (infinite for our purposes) wires are oriented
along the z-axis. The figure below shows the
(xy)-plane perpendicular to the wires, including
the positions where the wires cross this plane. The wires carry
some unknown electric currents I1 and
I2, which you need to find from a
single measurement of the magnetic field
B=Bxi
+
Byj
at point A, whose position in the plane is also indicated. We will
treat the currents algebraically: the current I
is positive...
A long, straight wire of radius a = 2.0 cm is located along the z-axis and...
A long, straight wire of radius a = 2.0 cm is located along the z-axis and carries a current 2.1 A in the negative -direction. A cylindrical conducting shell of inner radius b = 1.0 cm and outer riusc = 5.7 cm coaxial with the wire carries a uniformly distributed current 12 = 7.1 A in the positive z-direction as shown. Figure 1: (A) What are the sand y-components of the magnetic field at point A located a distance d=27...
. In the figure, two long and straight conductors are parallel to the z-axis and carry currents of 1 -20.0A and 1 15.0 A in opposite directions. Conductor 1 passes through (0, 0) while conductor 2 passes through 3.00 m, 0). (a) Find the location of the point where the net magnetic field due to the conductors is zero. (b) Suppose a third parallel conductor carrying a current of I,-10.0 A (same direction as Is) is placed where it passes...
A conductor carrying a currentI 14.3 A is directed along the positive x axis and perpendicular to a uniform magnetic field. A magnetic force per unit length of 0.124 N/m acts on the conductor in the negative y direction. (a) Determine the magnitude of the magnetic field in the region through which the current passes. (b) Determine the direction of the magnetic field in the region through which the current passes +x direction x direction ty direction -y direction +z...
3. Infinite conductor a) Consider a straight conductor (infinite length) which carries a total current I in the direc- tion of the z axis. Calculate the magnetic induction Ē(7) using the Biot-Savart law. Hint The current density is given by j = 1S(x)6(y)ë^ b) Explicitly check the result from the previous task by calculating the magnetic induction B(F) using the symmetry of the problem and applying Stoke's theorem onto Maxwell's equation of magnetostatics V x B = 407 c) Now,...
Now consider two very long, parallel conductors separated by a distance 3b. Conductor #1 carries current / toward the top of the page, and Conductor #2 carries current 9/ toward the top of the page. (Let / = 6.00 A and b = 1.00 cm, as above.) (6.) (0.99 point) What is the magnitude of the magnetic force per unit length (in N/m) on Conductor #1? (7.) [0.36 point] What is the magnitude of the magnetic force per unit length...
An infinite solid cylinder conductor of radius a = 3cm centered
on the z-axis carries a current I1 = 1A. The current is evenly
distributed along the cross section and is directed out of the
screen (positive z-axis direction). An infinite coaxial conductive
surface of radius b = 8 cm carries a current I2 = 4A, towards the
inside of the screen (negative direction z).
What is the magnitude of the magnetic field B inside the inner
cylinder at a...
a) Consider a straight conductor (infinite length) which carries a total curremt I in the direc- tion of the z axis. Calculate the magnetic induction B(7) using the Biot-Savart law. Hint The current density is given by j = I8(x)6(y)ë^ b) Explicitly check the result from the previous task by calculating the magnetic induction B(F) using the symmetry of the problem and applying Stoke's theorem onto Maxwell's equation of magnetostatics V x B = HoJ. c) Now, consider a second...
(x2+42)1.5-(22 vital xdx dlxà 4nR2 Question 1) Given a co-axial structure of infinite length with an inner cylinder, radius "a", carrying a total surface current of +I amperes and a hollow outer cylinder (inner radius "b" outer radius "c") carrying a total current ㅢ amperes. i Use Ampere's Law to compute the magnetic field as a function of distance from the centerline of the structure. The magnetic field outside the co-axial structure is zero. (2 Marks) i)If the current I-10...
Two parallel long (infinite for our purposes) wires are oriented
along the z-axis. The figure below shows the
(xy)-plane perpendicular to the wires, including
the positions where the wires cross this plane. The wires carry
some unknown electric currents I1 and
I2, which you need to find from a
single measurement of the magnetic field
B=Bxi
+
Byj
at point A, whose position in the plane is also indicated. We will
treat the currents algebraically: the current I
is positive...
A long, straight wire of radius a = 2.0 cm is located along the z-axis and carries a current 2.1 A in the negative -direction. A cylindrical conducting shell of inner radius b = 1.0 cm and outer riusc = 5.7 cm coaxial with the wire carries a uniformly distributed current 12 = 7.1 A in the positive z-direction as shown. Figure 1: (A) What are the sand y-components of the magnetic field at point A located a distance d=27...
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