A single circular loop of wire with radius R carries a large current I, which constrains a proton of mass m and charge e to travel in a small circle of radius r at constant speed around the center of the loop, in the plane of the loop. The orbit radius r is much smaller than the loop radius R. What is the speed fo the proton in terms of the known quantities I, R, r, m, and e (and what approximations, if any, must be made)? If the current was to decrease slowly, would the proton speed up or slow down?
A single circular loop of wire with radius R carries a large current I, which constrains...
A circular loop of wire of radius R carries a current I in a region where a uniform magnetic field of magnitude B0 is present. (a) If the magnetic dipole moment of the loop makes an angle θ < π/2 with the magnetic field, do a drawing that includes the loop of current, its magnetic dipole moment, the magnetic field, and the direction of the torque experienced by the loop. Make sure to indicate the current i and the angle...
A loop of wire with radius R lies in the xy-plane and carries a time varying current I(t) I, sin(ot). A smaller loop of wire with radius a lies in the xy-plane at the center of the larger loop. Assume that radius of the smaller loop is much smaller that the radius of the larger loop, a<<lR a) (10 points) At the center of the large loop calculate the magnitude and direction of the magnetic field B(t) due to the...
A flat circular loop of wire of radius R carrying a current I is placed in a uniform magnetic field B that is directed in the plane of the current loop. What is the magnetic moment M of the loop? What is the magnitude of the torque acting on the loop? In which direction the loop will rotate under the influence of this torque?
A small circular loop of wire of radius 5.0 cm and resistance R = 9.0 10-4 Ω is centered inside a large circular loop of wire of radius 50 cm (see figure below). The larger loop, which initially carries a current I = 6.5 A, is cut and its current is reduced to zero over a time interval of 1.2 10-6 s. Find the average current in the smaller loop during this time interval. (The magnetic field of the larger...
A circular loop of wire with radius R is in a uniform magnetic field with magnitude B that points in the positive z-direction. The loop is initially in the xy-plane and carries a constant, unknown current. Flipping the loop over requires you to do positive work (W). Determine the current in the loop.
Find the magnetic field at the centre of a circular loop of radius R, which carries a steady current I. Use your result to calculate the magnetic field that the electron produces at the position of the nucleus in a hydrogen atom with the smallest Bohr orbit radius 0.529 Angstroms. Pretend the motion of the electron is classical.
A single current-carrying circular loop of radius
R is placed next to a long, straight wire, as
shown in the
figure. The current I in the wire flows to the
right and the a current I flows counter-clockwise
on the loop. What is the net magnetic field produce at the center
of the loop?
I R/2
4- A long straight wire carries a current of l,-20.0 A A circular loop of wire lies immediately to the right of the wire. The loop has a radius of 0.01 m and carries a current of -150 A.Assuming the thickness of the wire is negligible find the magnitude and direction of the loop. net magnetic field at the center of the
The figure below shows a circular wire loop of radius R = 4,5 m that carries a constant clockwise current of 7 = 2.02 A and it have a cons ant mass per length of 1 = 0.003 kg/m. Below the fixed horizontal line in the figure there is a constant magnetic field of strength B = 0.1 T that is pointing into the page and above this fixed horizontal line there is no magnetic field. No B Here No...
A circular loop of wire 50 mm in radius carries a current of 130 A. Find the (a) magnetic field strength and (b) energy density at the center of the loop.