A rectangular loop of wire with dimensions 1.20 cm by 8.00 cmand resistance 0.800 is being pulled to the right out of a region ofuniform magnetic field. The magnetic field has magnitude 2.80 Tand is directed into the plane of (Figure 1).Figure< 1 of 1Part AAt the instant when the speed of the loop is 3.00 m/s and it is still partially in the field region, what is the magnitude of the force that the magnetic field exerts on theloop?Express your answer with the appropriate units.FB =SubmitPart BLONSubmitμAValueOdownwardOto the leftOupwardOto the right4Request AnswerdRequest AnswerUnitsWhat is the direction of the force that the magnetic field exerts on the loop?23?D

Answered: Image /qna-images/answer/11a3f043-bb4d-44e4-9f39-a3352bf32405.jpg

Answered: A rectangular loop of wire with…

Similar questions

A 1.0 m long metallic rod is rotated with an angular frequency of 400 rad s1 about an axis normal to the rod passing through its one end. The other end of the rod is in contact with a circular metallic ring. A constant and uniform magnetic field of .5 T parallel to the axis exists everywhere. Calculate the emf developed between the centre and the ring.
A square loop 20cm on a side lies in the x-y plane and has a resistance of 50 Ω. The loop is in an external magnetic field given by B = 4e-3t at an angle of 30 degrees above the y-axis in the y-z plane. Find the magnitude and direction of the current flow at t = 2s.
A rectangular loop of wire with dimensions 1.50 cm by 8.00 cm and resistance R = 0.600 is being pulled to the right out of a region of uniform magnetic field. The magnetic field has magnitude B = 3.50 T and is directed into the plane of figure, see below. At the instant when the speed of the loop is |v|= 3.00 m/s and it is still partially in the field region, what force (magnitude and direction) does the magnetic field exert on the loop?
A magnetic field of magnitude 0.450 T is oriented perpendicular to the plane of a circular loop. HINT (a) Calculate the loop radius (in m) if the magnetic flux through the loop is 2.90 Wb. m (b) Calculate the new magnetic flux (in Wb) if the loop radius is doubled. Wb
A 18.4-cm-diameter coil consists of 20 turns of circular copper wire 9.96 mm in diameter. A uniform magnetic field, perpendicular to the plane of the coil, changes at a rate of 3.506E-3 T/s. Determine the current in the loop, in A.
Chapter 30, Problem 023SN The figure shows two parallel loops of wire having a common axis. The smaller loop (radius r) is above the larger loop (radius R) by a distance x>>R. Consequently, the magnetic field due to the counterclockwise current / in the larger loop is nearly constant throughout the smaller loop. Suppose that x is increasing at the constant rate dx/dt = v. (a) Find an expression for the magnetic flux through the area of the smaller loop as a function of x. In the smaller loop, find (b) an expression for the magnitude of the induced emf and (c) the direction of the induced current. R. (a) ? ENI (ь) 2 Edit (c)
In a given region of space, the vector magnetic potential is given by A = x5 coszy + z(0.2+ sin zx) mWb/m. The magnetic flux passing through a square loop with 0.25 cm long edges if the loop is in the x-y plane, its center is at the origin, and its edges are parallel to the x- and y- axis?
Find the flux of the Earth's magnetic field of magnitude 5.00 ✕ 10-5 T, through a square loop of area 30.0 cm2 for the following. (a) when the field is perpendicular to the plane of the loop T·m2(b) when the field makes a 30.0° angle with the normal to the plane of the loop T·m2(c) when the field makes a 90.0° angle with the normal to the plane T·m2
Asap
A circular conducting loop with a radius of 1.00 m and a small gap filled with a 10.0 resistor is oriented in the xy-pane. If a magnetic field of 2.0 T, making an angle of 30° with the z-axis increases to 9.0 T, in 2.0 s, what is the magnitude of the current that will be caused to flow in the conductor?
An electron moving at the speed of 107 m/s, enters a magnetic field of induction 0.1 T at right angle to the velocity of electron. The radius of circular path followed by the electron is