unknown charge Q2 is moving in a circular motion around Q1. The speed of the particle is 3 m/s and the radius of the circular orbit is 0.5 m. The magnitude of the acceleration of the particle is 18 m/s? and the mass of the particle is m = 4.0 g. What does the amount and type of charge the particle have? (Note: this problem could be solved in multiple ways and you might not need all the given information to solve this problem.) negative charge of Q1 = -1.0 µC is fixed at the center and a particle with V = v = 3m/s ir = 0.5m Q2 =? %3D Q1 = -1µC ;

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negative charge of Q1 = -1.0 µC is fixed at the center and a particle with
unknown charge Q2 is moving in a circular motion around Q1. The speed of the particle is
v = 3 m/s and the radius of the circular orbit is 0.5 m. The magnitude of the acceleration
of the particle is 18 m/s and the mass of the particle is m
and type of charge the particle have? (Note: this problem could be solved in multiple ways
and you might not need all the given information to solve this problem.)
= 4.0 g. What does the amount
v = 3m/s
ir D0.5m
Q2 = ?
%3D
Q1 = -1µC
Positive or Negative
Q2 =
Transcribed Image Text:negative charge of Q1 = -1.0 µC is fixed at the center and a particle with unknown charge Q2 is moving in a circular motion around Q1. The speed of the particle is v = 3 m/s and the radius of the circular orbit is 0.5 m. The magnitude of the acceleration of the particle is 18 m/s and the mass of the particle is m and type of charge the particle have? (Note: this problem could be solved in multiple ways and you might not need all the given information to solve this problem.) = 4.0 g. What does the amount v = 3m/s ir D0.5m Q2 = ? %3D Q1 = -1µC Positive or Negative Q2 =
Expert Solution
Step 1

The electrostatic force between two charged particles with charges Q1 and Q2 is given by,

F=KQ1Q2r2         (1)

Here, K is the electric constant and r is the distance between the two charges.

An object in rotational motion follows a circular path due to force known as the centripetal force which acts radially inward and is given by the following expression.

F=mv2r        (2)

Here, m is the mass of the object and r is the distance from the axis of rotation.

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