A rectangular loop carrying a current i is situated near a long straight wire such that the wire is parallel to the one of the sides of the loop and is in the plane of the loop. If a steady current I is established in wire as shown in figure, the loop will

1. Rotate about an axis parallel to the wire

2. Move away from the wire or towards right

3. Move towards the wire

4. Remain stationary

A metallic loop is placed in a magnetic field. If a current is passed through it, then

1. The ring will feel a force of attraction

2. The ring will feel a force of repulsion

3. It will move to and fro about its centre of gravity

4. None of these

A current \(I\) is carried by an elastic circular wire of length \(L\). It is placed in a uniform magnetic field \(B\) (out of paper) with its plane perpendicular to \(B'\text{s}\) direction. What will happen to the wire?

A conducting loop carrying a current \(I\) is placed in a uniform magnetic field pointing into the plane of the paper as shown. The loop will tend to

Current i is carried in a wire of length L. If the wire is turned into a circular coil, the maximum magnitude of torque in a given magnetic field B will be:

1. $\frac{Li{B}^2}{2}$                     2. $\frac{L{i}^{2}B}{2}$

3. $\frac{L^{2}iB}{4\mathrm{\pi }}$                     4. $\frac{L{i}^{2}B}{4\mathrm{\pi }}$

A square loop ABCD carrying a current i, is placed near and coplanar with a long straight conductor XY carrying a current I, the net force on the loop will be:

1. $\frac{{\mu }_{0}Ii}{2\mathrm{\pi }}$             
2. $\frac{2{\mu }_{0}IiL}{3\mathrm{\pi }}$

3. $\frac{{\mu }_{0}IiL}{2\mathrm{\pi }}$           
4. $\frac{2{\mu }_{0}Ii}{3\mathrm{\pi }}$

A current loop in a magnetic field

1. experiences a torque whether the field is uniform or non-uniform in all orientations

2. can be in equilibrium in one orentations.

3. can be equilibrium in two orientations, both the wquilibriu states are unstable

4. can be in equilibrium in two orientations, one stable while the other is unstable

A current-carrying closed loop in the form of a right-angle isosceles triangle ABC is placed in a uniform magnetic field acting along AB. If the magnetic force on the arm BC is F, the force on the arm AC is:

1. $\mathbf{-}\mathbf{F}$                                               2. $\mathbf{F}$

3. $\sqrt{2}\mathbf{F}$                                             4. $-\sqrt{2}\mathbf{F}$

A square current carrying loop is suspended in a uniform magnetic field acting in the plane of the loop. If the force on one arm of the loop is $\overrightarrow{F}$, the net force on the remaining three arms of the loop is

1. 3$\overrightarrow{F}$                 

2. $-$$\overrightarrow{F}$

3. $-$3$\overrightarrow{F}$               

4.  $\overrightarrow{F}$