Physics, asked by akshi9740, 10 months ago

A Kundt's tube apparatus has a steel rod of length 1.0 m clamped at the centre. It is vibrated in its fundamental mode at a frequency of 2600 Hz. The lycopodium powder dispersed in the tube collects into heaps separated by 6.5 cm. Calculate the speed of sound in steel and in air.

Answers

Answered by gardenheart653
1

Given:

Length at which steel rod is clamped l = 12=0.5 m

Fundamental mode of frequency f = 2600 Hz

Distance between the two heaps ∆l = 6.5 cm = 6.5×10−2 m

Since Kundt's tube apparatus is a closed organ pipe, its fundamental frequency is given by:

f=vair4L⇒vair=f×2×∆L⇒vair=2600×2×6.5×10−2=338 m/s(b) vsteelvair=2×l∆l⇒vsteel =2l∆l×vair⇒ vsteel=2×0.5×3386.5×10−2⇒ vsteel=5200 m/s

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