At `16^(@)C`, two open end organ pipes, when sounded together produce 51 beats in 3 second will be produced, if the temperture rises to `88^(@)C` ? Neglect the increase in length of the pipes.

At 16^@C , two open organ pipes , when sounded together, produce 34 beats in 2 seconds. How many beats per second will be produced, if the temperature rises to 51^@C ? Neglect the increase in the length of the pipes.

At 16^(@)C, two open end organ pipes, when sounded together give 14 beats in 2 pipes, when sounded together give 14 beats in 2 seconds. How many beats per second will be produced if the temperature is raised to 51^(@)C ? Neglect increase in length of the pipes.

Two organ pipes at 16^@C produces 40 beats in 2.5 seconds. What happens when temperature rises to 40^@C ? Coefficients of linear expansion of the pipes are negligible.

Two tuning forks when sounded together produce 4 beats per second. The first produces 8 beats per second. Calculate the frequency of the other.

Two similar organ pipes when sounded together produce 7 beat/s, if their lengths are in the ratio 50:51 , then their frequency are in the ratio

Two organ pipes produce 5 beat/s at 10^@C . When the temperature rises to 20^@C then the number of beats produce will be

Two closed - end pipes , when sounded together produce 5 beats//s . If their lengths are in the ratio 100 : 101 , then fundamental notes ( in Hz) produced by them are

Why does the pitch of a note produced by a wooden open end pipe becomes sharper when the temperature rises ?

Two open organ pipes vibrating I their fundamental mode produces 5 beats per second. Find the number of beats produced per second if the temperature of medium is made 2.56 times and the pipes still vibrate in their fundamental modes.

Two open organ pipes of lengths 25 cm and 25.5 produce 10 beats/sec. What is the velocity of sound ?