Chapter 21 Magnetic Forces and Magnetic Fields. 21.1 Magnetic Fields The needle of a compass is permanent magnet that has a north magnetic pole (N) at.

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Presentation transcript:

Chapter 21 Magnetic Forces and Magnetic Fields

21.1 Magnetic Fields The needle of a compass is permanent magnet that has a north magnetic pole (N) at one end and a south magnetic pole (S) at the other.

21.1 Magnetic Fields The behavior of magnetic poles is similar to that of like and unlike electric charges. Magnets exert forces on each other. Like poles repel each other. Unlike poles attract each other.

21.1 Magnetic Fields Surrounding a magnet there is a magnetic field. The direction of the magnetic field at any point in space is the direction indicated by the north pole of a small compass needle placed at that point.

21.1 Magnetic Fields In (a) The magnetic field lines, (b) pattern of iron filings in the vicinity of a bar magnet and (c) the magnetic field lines in the gap of a horseshoe magnet.

21.2 The Force That a Magnetic Field Exerts on a Charge When a charge is placed in an electric field, it experiences a force, according to

21.2 The Force That a Magnetic Field Exerts on a Charge The following conditions must be met for a charge to experience a magnetic force when placed in a magnetic field: 1.The charge must be moving. 2.The velocity of the charge must have a component that is perpendicular to the direction of the magnetic field.

21.2 The Force That a Magnetic Field Exerts on a Charge Right Hand Rule No. 1. Extend the right hand so the fingers point along the direction of the magnetic field and the thumb points along the velocity of the charge. The palm of the hand then faces in the direction of the magnetic force that acts on a positive charge. If the moving charge is negative, the direction of the force is opposite to that predicted by RHR-1.

21.2 The Force That a Magnetic Field Exerts on a Charge DEFINITION OF THE MAGNETIC FIELD The magnitude of the magnetic field at any point in space is defined as where the angle (0<θ<180 o ) is the angle between the velocity of the charge and the direction of the magnetic field. SI Unit of Magnetic Field:

21.2 The Force That a Magnetic Field Exerts on a Charge Example 1 Magnetic Forces on Charged Particles A proton in a particle accelerator has a speed of 5.0x10 6 m/s. The proton encounters a magnetic field whose magnitude is 0.40 T and whose direction makes and angle of 30.0 degrees with respect to the proton’s velocity (see part (c) of the figure). Find (a) the magnitude and direction of the force on the proton and (b) the acceleration of the proton.

21.2 The Force That a Magnetic Field Exerts on a Charge (a) (b)

21.3 The Motion of a Charged Particle in a Magnetic Field The electric force F that acts on a positive charge particle is parallel to the electric field E. The magnetic force F is perpendicular to both the magnetic field B and the velocity v.

21.5 The Force on a Current in a Magnetic Field For a current-carrying wire placed between the poles of a magnet: The wire carries a current I, and the bottom segment of the wire is oriented perpendicular to a magnetic field B, then magnetic force will deflects the wire to the right.

21.5 The Force on a Current in a Magnetic Field

21.6 The Torque on a Current-Carrying Coil The two forces on the loop have equal magnitude but an application of RHR-1 shows that they are opposite in direction. So the loop experiences no net force. However, the loop experiences a net torque.

21.6 The Torque on a Current-Carrying Coil In (a), maximum torque occurs when the normal to the plane of the loop is perpendicular to the magnetic field. In (b), the torque is zero when the normal is parallel to the magnetic field.

21.6 The Torque on a Current-Carrying Coil number of turns of wire

21.6 The Torque on a Current-Carrying Coil Example 6 The Torque Exerted on a Current-Carrying Coil A coil of wire has an area of 2.0x10 -4 m 2, consists of 100 loops or turns, and contains a current of A. The coil is placed in a uniform magnetic field of magnitude 0.15 T. (a) Determine the magnetic moment of the coil. (b)Find the maximum torque that the magnetic field can exert on the coil. (a) (b)

21.7 Magnetic Fields Produced by Currents Right-Hand Rule No. 2. Curl the fingers of the right hand into the shape of a half-circle. Point the thumb in the direction of the conventional current, and the tips of the fingers will point in the direction of the magnetic field.

21.7 Magnetic Fields Produced by Currents A LONG, STRAIGHT WIRE permeability of free space

21.7 Magnetic Fields Produced by Currents A LOOP OF WIRE center of circular loop

21.7 Magnetic Fields Produced by Currents A SOLENOID Interior of a solenoid number of turns per unit length

PROBLEMS TO BE SOLVED 21.9(11); 21.46(45); 21.56(55)