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A tuning fork vibrating with frequency of 512 Hz is kept close to the open end of a tube filled with water (figure). The water level in the tube is gradually lowered. When the water level is 17cm below the open end maximum internsity of sound is heard If the room temperature is 20^(@)C calculate |
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Answer» Speed of sound in air at room TEMPERATURE (`a`) For list maximum of intersity the length of the air coloumn `l=(lambda)/(4) implies 4l=4xx17xx10^(-2)m` Hence speed of sound `v=f lambda=512(417xx10^(-2))` `=348.16m//s` (`b`) We know that `v prop sqrt(T)` where temperature (`T`) is in kelvin `(v_(20))/(V_(0))=sqrt((273+20)/(273+0))=sqrt((293)/(273))` `(v_(20))/(V_(0))=sqrt(1.073)=1.03` `v_(0)=(v_(20))/(1.03)=(348.16)/(1.03)=338m//s` (`c`) The resonance will still be observed for `17cm` length of air coloumn above mercuy. However due to more compelete reflection of sound WAVES or mercury. However due to conplete reflection of sound waves at mercury, surface the INTENSITY relected sound increases. |
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