A particle of mass m = 10-³kg and charge qo = -10-¹0 C is placed at the center of a ring of radius R = 10 cm, on which the charge is uniformly distributed q = 10-8 C. The particle is moved to a distance xo = 0.5 cm along the axis and dropped. Prove that the particle oscillates with harmonic motion around the origin and determine the period T of the small oscillations and the kinetic energy of the particle as it passes through the origin. Neglect the effect of gravity. +
A particle of mass m = 10-³kg and charge qo = -10-¹0 C is placed at the center of a ring of radius R = 10 cm, on which the charge is uniformly distributed q = 10-8 C. The particle is moved to a distance xo = 0.5 cm along the axis and dropped. Prove that the particle oscillates with harmonic motion around the origin and determine the period T of the small oscillations and the kinetic energy of the particle as it passes through the origin. Neglect the effect of gravity. +
Related questions
Question
i asked previously but the solution was incorrect T should be = 66.23 and Ekfin=1.13x10^-10 can you explain the step by step process needed to reach this solution?
Transcribed Image Text:A particle of mass m = 10-³kg and charge do = -10-10 C is
placed at the center of a ring of radius R = 10 cm, on which the
charge is uniformly distributed q = 10-8 C. The particle is moved
to a distance xo = 0.5 cm along the axis and dropped. Prove that
the particle oscillates with harmonic motion around the origin and
determine the period T of the small oscillations and the kinetic
energy of the particle as it passes through the origin. Neglect the
effect of gravity.
+
+
+
R+
+
H
+
9⁰
28/30
Expert Solution
This question has been solved!
Explore an expertly crafted, step-by-step solution for a thorough understanding of key concepts.
Step by step
Solved in 3 steps
