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Write an expression in a vector form for...

Write an expression in a vector form for the Lorentz magnetic force `vecF` on a charge Q moving with velocity `vecV` in a magnetic field `vecB`. What is the direction of the magnetic force?

Text Solution

AI Generated Solution

To solve the problem, we need to derive the expression for the Lorentz magnetic force in vector form and determine its direction. Let's break this down step by step. ### Step 1: Understanding the Lorentz Force The Lorentz force is the force experienced by a charged particle moving in a magnetic field. It is a combination of electric and magnetic forces, but here we will focus on the magnetic component. ### Step 2: Writing the Expression for Lorentz Magnetic Force The expression for the Lorentz magnetic force \( \vec{F} \) on a charge \( Q \) moving with velocity \( \vec{V} \) in a magnetic field \( \vec{B} \) is given by: \[ ...
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Write the expression, in a vector form, for the Lorentz magnetic force vecF due to a charge moving with velocity vecV in a magnetic field vecB . What is the direction of the magnetic force?

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Knowledge Check

  • The force on a charged particle moving with a velocity oversettov in a magnetic field oversettoB is :

    A
    perpendicular to both `oversettov` and `oversettoB`
    B
    maximum, if `ovrsettov` perpendicular to `oversettoB`
    C
    maximum, if `ovrsettov` parallel to `oversettoB`
    D
    zero, if `ovrsettov` is parallel to `oversettoB`
  • The force on a charged particle moving with a velocity oversettov in a magnetic field oversettoB is :

    A
    perpendicular to both `oversettov` and `oversettoB`
    B
    maximum, if `ovrsettov` perpendicular to `oversettoB`
    C
    maximum, if `ovrsettov` parallel to `oversettoB`
    D
    zero, if `ovrsettov` is parallel to `oversettoB`
  • The force acting on a charge 'q' moving with a velocity V in a magnetic field of induction B is given by

    A
    `(q)/(vecV xx vecB)`
    B
    `vecV xx vec B)/(q)`
    C
    `q(vecV xx vecB)`
    D
    `(vecV. vecB) q`
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