In the diagram below, a mass m 10.0 kg is connected to two rubber bands of length L = 1.00 m under tension T 3.50 N. Assuming that the tension remains constant, find the angular frequency of vibration of the mass (in sec ¹). Ignore the force of gravity and remember the definition of the sine function as the ratio of a triangle's opposite side's length over the longest side's length. L L.
In the diagram below, a mass m 10.0 kg is connected to two rubber bands of length L = 1.00 m under tension T 3.50 N. Assuming that the tension remains constant, find the angular frequency of vibration of the mass (in sec ¹). Ignore the force of gravity and remember the definition of the sine function as the ratio of a triangle's opposite side's length over the longest side's length. L L.
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In the diagram below, a mass m= 10.0 kg is connected to two rubber bands of length L = 1.00 m
under tension T = 3.50 N. Assuming that the tension remains constant, find the angular frequency of
vibration of the mass (in sec ¹). Ignore the force of gravity and remember the definition of the sine function
as the ratio of a triangle's opposite side's length over the longest side's length.
Answer
47
L
L.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F940a808c-7209-4b59-baf2-843ecf0ef269%2F0f430efc-008c-42bd-8fc9-3b911541303e%2F1h3682p_processed.jpeg&w=3840&q=75)
Transcribed Image Text:13
In the diagram below, a mass m= 10.0 kg is connected to two rubber bands of length L = 1.00 m
under tension T = 3.50 N. Assuming that the tension remains constant, find the angular frequency of
vibration of the mass (in sec ¹). Ignore the force of gravity and remember the definition of the sine function
as the ratio of a triangle's opposite side's length over the longest side's length.
Answer
47
L
L.
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