An electron of mass mmm and charge −e is moving through a uniform magnetic field B→=(Bx,0,0) in vacuum. At the origin, it has velocity v→=(vx,vy,0), where vx>0 and vy>0. A screen is mounted perpendicular to the x axis at a distance D from the origin. *Throughout, you can assume that the effect of gravity is negligible. What is the angular velocity ω of the electron associated with the circular component of its motion? Express the magnitude of the angular velocity in terms of Bx, the magnitude of the electric charge e, and other known quantities.
An electron of mass mmm and charge −e is moving through a uniform magnetic field B→=(Bx,0,0) in vacuum. At the origin, it has velocity v→=(vx,vy,0), where vx>0 and vy>0. A screen is mounted perpendicular to the x axis at a distance D from the origin. *Throughout, you can assume that the effect of gravity is negligible. What is the angular velocity ω of the electron associated with the circular component of its motion? Express the magnitude of the angular velocity in terms of Bx, the magnitude of the electric charge e, and other known quantities.
College Physics
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Chapter1: Units, Trigonometry. And Vectors
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101. An electron of mass mmm and charge −e is moving through a uniform magnetic field B→=(Bx,0,0) in vacuum. At the origin, it has velocity v→=(vx,vy,0), where vx>0 and vy>0. A screen is mounted perpendicular to the x axis at a distance D from the origin.
*Throughout, you can assume that the effect of gravity is negligible.
What is the angular velocity ω of the electron associated with the circular component of its motion? Express the magnitude of the angular velocity in terms of Bx, the magnitude of the electric charge e, and other known quantities.
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