To see why an MRI utilizes iron to increase the magnetic field created by a coil, calculate the current in amperes needed in a 420-loop-per-meter circular coil 0.660 m in radius to create a 1.30 T field (typical of an MRI instrument) at its center with no iron present.
A
The magnetic field of a proton is approximately like that of a circular current loop 0.650 ✕ 10−15 m in radius carrying 1.05 ✕ 104 A. What is the field in teslas at the center of such a loop?
T
To see why an MRI utilizes iron to increase the magnetic field created by a coil,...
To see why an MRI utilizes iron to increase the magnetic field created by a coil, calculate the current needed in a 460–loop–per–meter circular coil 0.600 m in radius to create a 1.40–T field (typical of an MRI instrument) at its center with no iron present. The magnetic field of a proton is approximately like that of a circular current loop 6.800×10-16 m in radius carrying 1.02×104 A. What is the field at the center of such a loop?
The magnetic field of a proton is relatively close to that of a circular current loop 0.650 times 10^-15 m in radius carrying 1.05 times 10^4 A. An MRI machine is required to be able to manipulate these fields. To see why an MRI utilizes iron to increase the magnetic field generated by a coil, calculate the current needed in a 400 loop-per-meter circular coil 0.660 m in radius to generate a 1.20 T field (typical of an MRI instrument)...
Calculate the current needed in a 1150-loop-per-meter circular coil (solenoid) 0.880 m in radius to create a 1.20 T field (typical of a MRI instrument) at its center. 830 A 2200 A 3500 A 1100 A 4400 A
A circular coil of radius 0.58 m is placed in a time-varying magnetic field B(t) = (6.40 ✕ 10−4) sin[(44.0 ✕ 102 rad/s) t] where B is in teslas. The magnetic field is perpendicular to the plane of the coil. Find the magnitude of the induced electric field in the coil at t = 0.001 s and t = 0.01 s. |E(t = 0.001) | = V/m |E(t = 0.01)| =
The component of the external magnetic field along the central axis of a 125-turn circular coil of radius 26.0 cm decrsases from 2.40 T to 0.650 T in 3.50 s. If the resistance of the col is 9.000,what is the magnitude of the induced current in the coil? Number What is the direction of the current if the axial component of the field points away from the viewer? clockwise O counter-clockwise
The component of the external magnetic field along the...
16. To generate a uniform 2T magnetic field for an MRI machine with a coil of diameter 50 cm and 10 000 turns over the 1 m distance of the coil, (a) Solve for the current through the coil needed to create this large magnetic field. 2 (b) Approximate the total length of wire needed to produce 10 000 turns of this radius. /2 (c) If we need to keep the resistive power emitted by this coil under 1000 W...
Find the magnetic field: a. at the center of a 12-turns circular coil of radius 5.00 cm that carries a current of 4.00 A. (6.03 x 10-4 T) b. at the center of a 600-turns solenoid of length 20.0 cm, radius 1.40 cm that carries a current of 4.00 A (0.015T). c. at the center of a square current loop of side 50 cm that carries a current of 1.5 A (3.4µT). d. due to current-carrying wires of different geometries
A circular conducting loop with radius 3.50 cm is placed in a uniform magnetic field of 0.650 T with the plane of the coil perpendicular to the magnetic field as shown. в Axis The magnetic field decreases to 0.440 T in a time interval of 32.0 ms. What is the average induced emf in the loop during this interval? mV
A circular coil of radius 10.5 cm is located in a region of magnetic field where B(t) = (+0.2 T/s)t and with the magnetic field oriented perpendicular to the plane of the loop. Find the magnutide of the induced EMF in this loop at t = 11.5 s.
A flat circular coil with 104 turns, a radius of 3.01 x 10-2 m, and a resistance of 0.537 Ω is exposed to an external magnetic field that is directed perpendicular to the plane of the coil. The magnitude of the external magnetic field is changing at a rate of ΔB/Δt = 0.926 T/s, thereby inducing a current in the coil. Find the magnitude of the magnetic field at the center of the coil that is produced by the induced...