Motion of charged particle in uniform electric field
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Motion of charged particle in uniform electric field
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Aug 11, 2024
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The motion of a charged particle in an electromagnetic field can be obtained from the Lorentz equation* for the force on a particle in such a field. If the electric field vector is 𝐄 and the magnetic induction vector is 𝐁, then the force on a particle of mass m which carries a charge e and which has a velocity 𝐯 is given by (in Gaussian units) 𝐅=e 𝐄 (e)/(c) 𝐯 ×𝐁 where c is the velocity of light and where it is assumed that v ≪c. (a) If there is no electric field and if the particle enters
The motion of a charged particle in an electromagnetic field can be obtained from the Lorentz equation* for the force on a particle in such a field. If the electric field vector is 𝐄 and the magnetic induction vector is 𝐁, then the force on a particle of mass m which carries a charge e and which has a velocity 𝐯 is given by (in Gaussian units) 𝐅=e 𝐄 (e)/(c) 𝐯 ×𝐁 where c is the velocity of light and where it is assumed that v ≪c. (a) If there is no electric field and if the particle enters
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The motion of a charged particle in an electromagnetic field can be obtained from the Lorentz equation* for the force on a particle in such a field. If the electric field vector is 𝐄 and the magnetic induction vector is 𝐁, then the force on a particle of mass m which carries a charge e and which has a velocity 𝐯 is given by (in Gaussian units) 𝐅=e 𝐄 (e)/(c) 𝐯 ×𝐁 where c is the velocity of light and where it is assumed that v ≪c. (a) If there is no electric field and if the particle enters
The motion of a charged particle in an electromagnetic field can be ob…
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