Home
Class 11
PHYSICS
A steel rod 100 cm long is clamped at it...

A steel rod 100 cm long is clamped at its middle. The fundamental frequency of longitudinal vibrations of the rod is given to be 2.53k Hz. What is the speed of sound in steel?

A

5.06 km/s

B

7.06 km/s

C

6.06 km/s

D

8.06 km/s

Text Solution

Verified by Experts

Promotional Banner

Similar Questions

Explore conceptually related problems

A steel rod 100 cm long is clamped at its centre. The fundmental frequency of longitudinal viberations of the rod are given to be 2.53kHz. What is the speed of sound is steel?

A steel rod 100 cm long is clamped at its midpoint. The fundamental frequency of longitudinal vibrtions of the rod is 3 kHz. What is the speed of the sound in the rod?

A steel rod 100 cm long is clamped at its middle. The fundamental frequency of loungitudinal vibrations of the fundamental frequency of longitudinal vibrations of the rod are given to be 2.53 KHz. What is the speed of soind in steel?

A steel rod of length 100 cm is clamped at the middle. The frequency of the fundamental mode for the longitudinal vibrations of the rod is (Speed of sound in steel = 5 km s^(-1) )

An aluminium rod having a length 100 cm is clamped at its middle point and set into longitudinal vibrations. Let the rod vibrate in its fundamental mode. The density of aluminium is 2600 kg//m^(3) and its Young's modulus is 7.8xx10^(10) N//m^(2) . The frequency of the sound produced is :-

A brass rod (density 8.3 g//cm^(3)) , 3m long is clamped at the centre. It is excited to give longitudinal vibrations and the frequency of the fundamental note is 600Hz. Calculate the velocity of sound in the rod and its Young's modulus.

A copper rod of length l=50 cm is clamped at its midpoint. Find the number of natural longitudinal oscillations of the rod in the frequency range from 20 to 50 k Hz . What are those frequencies equal to ?

A granite rod of 60 cm length is clamped at its middle point and is set into longitudinal vibrations. The density of granite is 2.7 xx10^(3) kg//m^(3) and its Young’s modulus is 9.27 xx10^(10) Pa. What will be the fundamental frequency of the longitudinal vibrations ?