A string of length 0.650 m and a linear density of 2.02 x 103 kg/m is...
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A string of length 0.650 m and a linear density of 2.02 x 103 kg/m is vibrating in the fundamental harmonic mode even as the tension is increased over time. How many oscillations does the string go through from t = 0 to t = 4.26 s if the tension is expressed as T = a + 18.0 N, b = 12.0 kg m/s, and c = 2.13 s? bt where a = Enter a number. is increased, the frequency will change. The number of oscillations is the integral sum of all the frequencies over the time period over which the tension changes, which is the same as integrating the given function over the appropriate limits. cycles Additional Materials Reading Tutorial Show My Work (Optional) ? A string of length 0.650 m and a linear density of 2.02 x 103 kg/m is vibrating in the fundamental harmonic mode even as the tension is increased over time. How many oscillations does the string go through from t = 0 to t = 4.26 s if the tension is expressed as T = a + 18.0 N, b = 12.0 kg m/s, and c = 2.13 s? bt where a = Enter a number. is increased, the frequency will change. The number of oscillations is the integral sum of all the frequencies over the time period over which the tension changes, which is the same as integrating the given function over the appropriate limits. cycles Additional Materials Reading Tutorial Show My Work (Optional) ?
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The frequency of a vibrating string is given by f 12L sqrtT where f is ... View the full answer
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