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Which on the following will describe the smallest circle when projected with the same velocity v perpendicular to the magnetic field B: (i)`alpha` -particle (ii) `beta`-particle?

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To determine which particle will describe the smallest circle when projected with the same velocity \( v \) perpendicular to a magnetic field \( B \), we need to analyze the relationship between the radius of the circular path, the mass, and the charge of the particles involved. ### Step-by-Step Solution: 1. **Understanding the Motion in a Magnetic Field:** When a charged particle moves in a magnetic field perpendicular to its velocity, it experiences a magnetic force that acts as a centripetal force, causing it to move in a circular path. The radius \( r \) of this circular path is given by the formula: \[ r = \frac{mv}{qB} ...
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MODERN PUBLICATION-MOVING CHARGES AND MAGNETISM-Revision Exercises (Very Short Answer Questions )
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