A "thin" uniform non-conducting rod of length L = 54.8 cm carries charge Q = 527 µC distributed uniformly throughout its length.. The rod is on the end of a string of length a = 22.3 cm. The rod-and-string rotate on a table about a vertical axis through the free end of the string at angular speed w = 61.9 rad/s. Calculate the magnitude of the dipole moment created by the rotating charges, in A-m². HINT: Consider the motion of an infinitesimal length of the rod, and integrate!

Principles of Physics: A Calculus-Based Text
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Chapter20: Electric Potential And Capacitance
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Refer to diagram 4.
A "thin" uniform non-conducting rod of length L = 54.8 cm carries charge Q = 527 µC distributed uniformly throughout its length.. The rod is on the end of a string
of length a = 22.3 cm. The rod-and-string rotate on a table about a vertical axis through the free end of the string at angular speed w = 61.9 rad/s. Calculate the
magnitude of the dipole moment created by the rotating charges, in A-m2.
HINT: Consider the motion of an infinitesimal length of the rod, and integrate!
Transcribed Image Text:Refer to diagram 4. A "thin" uniform non-conducting rod of length L = 54.8 cm carries charge Q = 527 µC distributed uniformly throughout its length.. The rod is on the end of a string of length a = 22.3 cm. The rod-and-string rotate on a table about a vertical axis through the free end of the string at angular speed w = 61.9 rad/s. Calculate the magnitude of the dipole moment created by the rotating charges, in A-m2. HINT: Consider the motion of an infinitesimal length of the rod, and integrate!
Diagram 4
L -
3
Transcribed Image Text:Diagram 4 L - 3
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