Physics, asked by infinity9510, 5 months ago

A train passing a railway station with a speed of 10 metre per second blowing continuously whistle of frequency 210 vib/sec.Find the frequencies as heard by a passenger before and after it has passed tge passenger if velocity of sound is 340 m/sec


Plzz answer it with correct explanation​

Answers

Answered by XxxRAJxxX
6

\huge\orange{\boxed{\purple{\mathbb{\overbrace{\underbrace{\fcolorbox{orange}{aqua}{\underline{\red{QUESTION}}}}}}}}}

A train passing a railway station with a speed of 10 metre per second blowing continuously whistle of frequency 210 vib/sec.Find the frequencies as heard by a passenger before and after it has passed the passenger if velocity of sound is 340 m/sec.

\huge{\red{\boxed{\mathbb{\blue{\underline{\blue{A}{\red{N}{\pink{S}{\orange{W}{\red{E}{\purple{R}}}}}}}}}}}}

Speed of the train = 10m/sec

Frequency of whistle = 210 vib/sec

Velocity of the sound = 340m/sec

To find : the observed frequency

(i) before it has passed the passenger

Solution: Using Doppler's Formula.

When the source is coming,

 f = ( \frac{c}{c-v_s})f_0

where f is the observed frequency,

c is the speed of the sound

 v_s is the velocity of the source,

and  f_0 is the emmited frequency of the source.

  = ( \frac{340}{340 - 10})210  \\  =  > 216.36

Hence, The passenger will hear a frequency of 216.36Hz before passing of the train.

(ii) after it has passed the passenger

Solution: Using Doppler's Formula.

When the source has passed,

 f = ( \frac{c}{c+v_s})f_0

where f is the observed frequency,

c is the speed of the sound

 v_s is the velocity of the source,

and  f_0 is the emmited frequency of the source.

  = ( \frac{340}{340 + 10})210  \\  =  > 204

Hence, The passenger will hear a frequency of 204Hz after passing of the train.

Hope it Helps You

Follow me ✌✌

Answered by binodbam2003
0

Answer:

I hope it will help you if correct please mark me as brainliest

Attachments:
Similar questions