Answered: A cylindrical conductor with radius R… | bartleby

Related questions

Question

A cylindrical conductor with radius R carries a current I. The current is uniformly distributed over the cross-sectional area of the conductor. Find the magnitude of the magnetic field, B, outside the conductor at a distance r = 1.1R from the center (k = μ0/4π).

Expert Solution

Trending now

This is a popular solution!

Step by step

Solved in 2 steps

SEE SOLUTION Check out a sample Q&A here

Blurred answer

Similar questions

Four long, parallel conductors carry equal currents of I = 5.40 A. The figure below is an end view of the conductors. The current direction is into the page at points A and B and out of the page at C and D. (a) Calculate the magnitude of the magnetic field at point P, located at the center of the square of edge length ℓ = 0.200 m. µT (b) Determine the direction of the magnetic field at point P, located at the center of the square of edge length ℓ = 0.200 m. (c) What If? What would be the magnitude and direction of the initial acceleration of an electron moving with velocity 2.88 ✕ 105 m/sinto the page at point P? magnitude m/s2direction
A total current of 88 mA flows through an infinitely long cylinderical conductor of radius r = 6 cm which has an infinitely long cylindrical hole through it with a diameter equal to r centered at along the x-axis as shown. 2 y T. X What is the magnitude of the magnetic field at a distance of 19 cm along the positive - axis? The permeability of free space is 4 π x 107T m/A. Assume the current density is constant throughout the conductor. Answer in units of T. Answer in units of
A very long, thick cylindrical wire of radius R carries a current density J that varies across its cross-section. The magnitude of the current density at a point a distance r from the center of the wire is given by J = J0 rR , where J0 isa constant. Find the magnetic field (a) at a point outside the wire and (b) at a point inside the wire. Write your answer in terms of the net current I through the wire.
An infinitely long cylindrical conductor with radius R 1.30 cm carries a current 2.80 A which is uniformly distributed over the cross-sectional area of the conductor. What is the magnitude of the magnetic field, in units of uT, at a distance R/2 from the conductor axis? ((Take po= An x 10-7 T m/A.)
The magnetic coils of a tokamak fusion reactor are in the shape of a toroid having an inner radius of 0.700 m and an outer radius of 1.30 m. The toroid has 900 turns of large-diameter wire, each of which carries a current of 14.0 kA. Find the magnitude of the magnetic field inside the toroid along (a) the inner radius and (b) the outer radius.
Figure shows a cross section of a hollow cylindrical conductor of radii a and b, carrying a uniformly distributed current i. (a) What the equation of the magnetic field magnitude B(r) for the radial distance r in the range b < r < a (b) What is the magnetic field strength when r = a (c) What is the magnetic field strength when r = b (d) What is the magnetic field strength when b = 0
An infinitely long wire carries a current of I = 160 A. Consider a circle with a radius r and centered on the wire. Determine the magnitude of the magnetic field B at points along the circle in terms of I and r.
The figure below shows a cross section of a long cylindrical conductor of radius a=4.22 cm containing a long cylindrical hole of radius b = 1.55 cm. The central axes of the cylinder and hole are parallel and are distance d - 2.01 cm apart; current i = 5.56 A is uniformly distributed over the tinted area. (a) What is the magnitude of the magnetic field at the center of the hole? (b) What is the magnitude if b - 0? (c) What is the magnitude ifd-0? (a) Number (b) Number (c) Number Units Units Units
The figure shows two conductors both carrying the same total current I = 1 A into the page. The figure on the left is a cylindrical shell with R1 7.5 cm, Ro 10 cm. The figure on the right is a solid cylinder of radius Ro = 10 cm. For the magnetic field B at r = 5 cm from the centre of the cylinder, which of the following statements are true? Bieft = B1, Bright = B2. R1 Ro O a. B1(r= 5cm) = B2(r = 5cm). оь. Вi (r %3 — 5ст). 5ст) > В-(r 5cm). O c. B1(r = 5cm) < B2(r = 5cm). 5ст). X,