Asked by Robert
. The number of vibrations per second made when a stretched wire is plucked varies directly as the square root of the tension in the wire and inversely as the length.
If a 1.23 m long wire will vibrate 325 times each second when the tension is 115 N, determine the number of vibrations per second if the wire is shortened to 0.95 m and the tension is decreased to 92.0 N.
If a 1.23 m long wire will vibrate 325 times each second when the tension is 115 N, determine the number of vibrations per second if the wire is shortened to 0.95 m and the tension is decreased to 92.0 N.
Answers
Answered by
Reiny
frequency = k √t/L
given: 325 = k√115/1.23
k = 1.23(325)/√115
for 2nd case
frequency = (1.23(325)/√115) √92/.95
= .....
you do the button-pushing
given: 325 = k√115/1.23
k = 1.23(325)/√115
for 2nd case
frequency = (1.23(325)/√115) √92/.95
= .....
you do the button-pushing
There are no AI answers yet. The ability to request AI answers is coming soon!
Submit Your Answer
We prioritize human answers over AI answers.
If you are human, and you can answer this question, please submit your answer.