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A violin string oscillation in its funda...

A violin string oscillation in its fundamental mode, generates a sound wave with wavelength `lamda`. To generate a sound wave with wavelength `(lamda)/(2)`. By the string still oscillating is its fundamental mode, tension must be changed by the multiple.

A

2

B

`1//2`

C

4

D

`1//4`

Text Solution

Verified by Experts

The correct Answer is:
C

`v alphasqrt(T)` and as there is no change in length
`lambdaalpha (1)/(sqrt(T))`
`(lambda')/(lambda) = sqrt(T)/(sqrt(T'))`
implies `sqrt(T) = (lambda)/(lambda')sqrt(T)`
implies `T' = (2)^(2) T = 4T.
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