Force on a Particle As shown in the picture below, you have a particle with a velocity that is traveling into an area of magnetic field. It is traveling at an angle relative to the magnetic field as shown in the image. B (Magnetic Field) Velocity q = 7.00 x 10-6 c v = 40.00 x 10³ m/s e = 30.00 degrees %3D B = 40.00 T Find the magnitude of the Force on the particle. Your Answer: Answer units

The magnetic force dFg on a infinitesimal segment of current I is dFs = I dEx B Where di is the displacement vector of the infinitesimal current segment. The total magnetic force on a finite current segment is F = 1J (dL x B) 1. If the magnetic field is uniform in space the magnetic force on current simplifies to FB = {(x5). What is vector in this expression? Choose one. is the length of the current segment is the vector from the point where the current enters the uniform field to the point where the current leaves the uniform field. a. What is the magnetic force on the portions of the wire to the left of the dashed line? • is the current. 2. The magnetic field is zero to the left of the dashed line. The magnetic field to the right of the dashed line is uniform outwards. A current carrying wire goes through the region as shown. b. What is the magnetic force on the bottom wire segment? Write answer in component vector form. c. What is the magnetic force on the slanted wire segment?…

A magnetic field has a magnitude of 0.0016 T, and an electric field has a magnitude of 6.4 x 103 N/C. Both fields point in the same direction. A positive 1.7-µC charge moves at a speed of 4.2 x 106 m/s in a direction that is perpendicular to both fields. Determine the magnitude of the net force that acts on the charge. Number .01142 B Units N V 90° E

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Q1/ A proton moving at 4.00 × 10“ m/s through a magnetic field of magnitude 1.70 T experiences a magnetic force of magnitude 8.20 × 10 N. What is the angle between the proton's velocity and the field?

A charged particle moving through a magnetic field at right angles to the field with a speed of 31.7 m/s experiences a magnetic force of 1.98  10-4 N. Determine the magnetic force on an identical particle when it travels through the same magnetic field with a speed of 4.94 m/s at an angle of 28.2° relative to the magnetic field.                    N

A particle with charge q and and speed venters a region of magnetic field B1 and is deflected from its path into a region with field B2. It enters the second region moving vertically and exits horizontally.   a) Draw a sketch of the path of the particle. b)The particle exits the second region at a height d, measured from the interface of the two regions. What is the mass of the particle?

The force on a particle due to a magnetic field is proportional to the charge of the particle and to its speed. In addition, the force has its maximum value when the velocity of the particle is at right angles to the magnetic field, and is zero when the velocity and magnetic field are parallel to one another. True False

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