Magnetic field at the center of the loop is B = mu_o*i*N/(2*R) = 1.2
mu_o*i*N/(2*R) = 1.2
(4*3.142*10^-7*i*400)/(2*0.66) = 1.2
current i= 3.15*10^3 A
The magnetic field of a proton is relatively close to that of a circular current loop...
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
Questions/Assignments an expression for the magnetic field at the center of circular loop of current carrying wire erive an expression for the magnetic field at a point on the axis of circular current carrying wire. 3. D erive an expression for the magnetic field at a point distance x away(along the dipole) due to magnetic dipole of moment M. 4. Derive an expression for the magnetic field at a point distance x away (along the perpendicular bisector) due to a...
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
How will the magnetic field intensity at the centre of a circular coil carrying current change,if the current through the coil is doubled and the radius of the coil is halved ?
Calculate the magnitude of the magnetic field from a circular loop of wire of radius 0.20 m, carrying a current of 2.4 A, and with 300 turns of wire at a distance of 2.0 m away from the loop along the axis of the loop.
3. Find the magnetic field at a distance H on the axis of a circular loop of wire of radius R carrying a current I.
Complete the following statement: The magnetic field around a circular "loop" carrying a current is the closest thing to: a. Magnetic field of the Earth b. Magnetic field of a magnetic short bar c. Rectangular loop with current d. A long stretched cable that carries current and. Two long stretched cables that both carry currents in opposite directions
A circular loop carrying a current of 1.6 A is oriented in a magnetic field of 0.30 T. The loop has an area of 0.14 m2 and is mounted on an axis, perpendicular to the magnetic field, which allows the loop to rotate. What is the torque on the loop when its plane is oriented at a 21° angle to the field? 2.4E-2 N.m 9.4E-1 N.m 5.6E-2 N.m 3.7E-2 N.m 6.3E-2 N.m
..............The magnetic field strength of a current-carrying, circular loop along an x-axis running perpendicular to the loop and passing through its center is given by: Bx = µ0IR2 2(x2 + R2)3/2 where R is the radius of the loop and I is the current. At what x position is Bx half the maximum found at the center of the loop?
A circular loop carrying a current of 1.6 A is oriented in a magnetic field of 0.30 T. The loop has an area of 0.14 m2 and is mounted on an axis, perpendicular to the magnetic field, which allows the loop to rotate. What is the torque on the loop when its plane is oriented at a 21° angle to the field? 03.7E-2 Nm O24E-2 N·m O 6.3E-2 N.m 5.6E-2 N.m O 9.4E-1 Nm