A charged particle moves through a region of space that has both a uniform electric field...
A charged particle moves through a region of space that has both
a uniform electric field and a uniform magnetic field. What is the
condition for these fields in order for the particle to move
through this region at a constant velocity? Does the answer depend
on the sign of the particle’s electric charge?
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A charged particle moves through a region of space that has both
a uniform electric field...
A charged particle moves in a straight line with constant speed through a region of space....
A charged particle moves in a straight line with constant speed through a region of space. Which of the following electric and magnetic field configurations are consistent with this trajectory? (Assume gravity is negligible). a) the magnetic field is perpendicular to the particle's velocity and the electric field is zero. b) the magnetic field is perpendicular to the particle's velocity and there is a non-zero electric field. c) the magnetic field is parallel to the particle's velocity and the electric...
1) A charged particle is fired into a cubical region of space where there is a...
1) A charged particle is fired into a cubical region of space where there is a uniform magnetic field. Outside this region, there is no magnetic field. Is it possible that particle will remain inside the cubical region? Why or why not? 2) A charged particle moves through a region of space with constant velocity (magnitude and direction). If the external magnetic field is zero in this region, can you conclude that the external field in the region is also...
A charged particle can move with constant velocity through a region containing both an electric field...
A charged particle can move with constant velocity through a region containing both an electric field and a magnetic field only if ...... (what conditions need to be met?
B V2 17 A positively charged particle moves through a region with a uniform electric field...
B V2 17 A positively charged particle moves through a region with a uniform electric field pointing toward the top of the page and a uniform magnetic field pointing into the page. The particle can have one of the four velocities shown in the figure. (a) Rank the four possibilities in order of increasing magnitude of the net force the particle experiences Indicate ties where appropriate. (Use only the symbols Fi. Fo. Fa. F. Explain your reasoning. and for example...
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Suppose that a region with a uniform magnetic field B also has a uniform electric field E perpendicular to the magnetic field, an arrangement called crossed fields. Show that for a charged particle moving in such crossed fields in a direction perpendicular to both E and B, the electric force cancels the magnetic force, provided the particle has a speed v= E/B If the magnetic field is in the vertical upward direction and the electric field is in the northward...
A charged particle is moving in a uniform, constant magnetic field. If the velocity of the...
A charged particle is moving in a uniform, constant magnetic field. If the velocity of the particle is not parallel to the field, how does the magnetic force affect the Particle’s (a)Velocity, (b)speed, and (c)kinetic energy?
A charged particle moves in a circle in a uniform magnetic field. An electric field is...
A charged particle moves in a circle in a uniform magnetic field. An electric field is now turned on, in a direction opposite to that of the magnetic field. What is the path of the particle now?
A 6.60 −μC particle moves through a region of space where an electric field of magnitude...
A 6.60 −μC particle moves through a region of space where an electric field of magnitude 1300 N/C points in the positive x direction, and a magnetic field of magnitude 1.24 T points in the positive z direction. If the net force acting on the particle is 6.25×10−3 N in the positive xx direction, find the components of the particle's velocity. Assume the particle's velocity is in the x-y plane. vx, vy, vz =
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A particle with charge q exists in a region with a uniform electric field Ē =...
A particle with charge q exists in a region with a uniform electric field Ē = Eî. There is no magnetic field. The particle’s initial velocity is ū = voĉ. The initial position is at the origin. a. Write the differential equation of motion using Newton's second law. Write it in vector form, and then write an equation for each component. b. Find x(t), y(t), and z(t).
B V2 17 A positively charged particle moves through a region with a uniform electric field pointing toward the top of the page and a uniform magnetic field pointing into the page. The particle can have one of the four velocities shown in the figure. (a) Rank the four possibilities in order of increasing magnitude of the net force the particle experiences Indicate ties where appropriate. (Use only the symbols Fi. Fo. Fa. F. Explain your reasoning. and for example...
A particle with charge q exists in a region with a uniform electric field Ē = Eî. There is no magnetic field. The particle’s initial velocity is ū = voĉ. The initial position is at the origin. a. Write the differential equation of motion using Newton's second law. Write it in vector form, and then write an equation for each component. b. Find x(t), y(t), and z(t).
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