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A charge q moves region in a electric field E and the magnetic field B both exist, then the force on its isA. `qvec(v)xxvec(B)`B. `qvec(E)+qvec(v)xxvec(B)`C. `qvec(E)+qvec(B)xxvec(v)`D. `qvec(B)+q(vec(E)xxvec(v))` |
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Answer» Correct Answer - B If `vec(E)` is the electric field strength and `vec(B)` the magnetic field strength and q the charge on a particle, then electric force on the charge. `vec(F)_(e)=qvec(E)` and magnetic force on the charge `vec(F)_(m)=qvec(v)xxvec(B)` The net force on the charge `vec(F)=vec(F)_(e)+vec(F)_(m)=qvec(E)+qvec(v)xxvec(B)` |
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