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(C) The magnetic Lorentz force on a charged particle is given by the formula $\vec{F} = q(\vec{V} 	imes \vec{B})$.In terms of magnitude,this is expre

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Angle between $\vec{V}$ and $\vec{B}$ can have any value other than $0^{\circ}$ and $180^{\circ}$.

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(C) The magnetic Lorentz force on a charged particle is given by the formula $\vec{F} = q(\vec{V} 	imes \vec{B})$.In terms of magnitude,this is expressed as $F = qVB \sin 	heta$,where $	heta$ is the angle between the velocity vector $\vec{V}$ and the magnetic field vector $\vec{B}$.For the force to be non-zero $(F 
eq 0)$,the term $\sin 	heta$ must be non-zero.Since $\sin 	heta = 0$ when $	heta = 0^{\circ}$ or $	heta = 180^{\circ}$,the force is zero at these angles.Therefore,for the force to be non-zero,$	heta$ must not be $0^{\circ}$ or $180^{\circ}$.

When a charged particle moving with velocity $\vec{V}$ is subjected to a magnetic field of induction $\vec{B}$,the force on it is non-zero. This implies that the:

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