3. The small transverse vibration equation of the string is derived, and the resistance of the unit length of the string is proportional to the 1.3 power of the vibration velocity. If the two ends of the string are fixed, a certain point on the string is given a transverse force (assuming that the transverse force is much smaller than the tension of the string), try to derive its delimiting condition.
3. The small transverse vibration equation of the string is derived, and the resistance of the unit length of the string is proportional to the 1.3 power of the vibration velocity. If the two ends of the string are fixed, a certain point on the string is given a transverse force (assuming that the transverse force is much smaller than the tension of the string), try to derive its delimiting condition.
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![3.
The small transverse vibration equation of the string is derived, and the
resistance of the unit length of the string is proportional to the 1.3 power of the
vibration velocity. If the two ends of the string are fixed, a certain point on the string
is given a transverse force (assuming that the transverse force is much smaller than
the tension of the string), try to derive its delimiting condition.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F8b8f3c46-301e-4ad0-ba4e-590e3a3d293b%2F83e7bcdd-90bf-4ce0-afae-480ab6edc010%2Fu1kuw9o_processed.jpeg&w=3840&q=75)
Transcribed Image Text:3.
The small transverse vibration equation of the string is derived, and the
resistance of the unit length of the string is proportional to the 1.3 power of the
vibration velocity. If the two ends of the string are fixed, a certain point on the string
is given a transverse force (assuming that the transverse force is much smaller than
the tension of the string), try to derive its delimiting condition.
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