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A train standing at the outer signal of a railway station blows a whistle of frequency 400Hz in still air. The train begins to move with a speed of `10ms^(-1)` towards the platform. What is the frequency of the sound for an observer standing on the platform ? (sound velocity in air `=330ms^(-1))`

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To solve the problem of finding the frequency of the sound for an observer standing on the platform when a train moves towards it, we will use the Doppler effect formula. Here’s a step-by-step solution: ### Step 1: Identify the given values - Frequency of the whistle (f) = 400 Hz - Speed of the train (source) (v_s) = 10 m/s (towards the observer) - Speed of sound in air (v) = 330 m/s - Speed of the observer (v_o) = 0 m/s (the observer is stationary) ...
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A trian standing at the outer signal of a railway station belows a whistle of frequency 400 Hz still air. The train begins to move with a speed of 10ms^(-1) towards the platform. What is the frequecncy of the sound for and obeserver standing on the platform? (sound velocity in air 330 ms^(-1))

A train standing at the outer signal of a railway station blows a whistle of frequency 400 Hz in still air. The train begins to move with a speed of 30 m s^(- 1) towards the platform. The frequency of the sound heard by an observer standing on the platform is (Speed of sound in air = 330 m s^(-1) )

A train, standing in a stationyard, blows a whistle of frequency 400Hz in still air. The wind starts blowing in the direction from the yeard to the station at a speed of 10ms^(-1) . What are the frequency, wavelength, and speed of sound for an observer standing on the station's platform ? Is the situation exactly identical to the case when the air is still and the observer runs towards the yeard at a speed of 10ms^(-1) ? Th speed of sound in still air can be taken as 340ms^(-1) .

A train, standing at the outer signal of a railway station blows a whistle of frequency 400Hz in still air. (i) What is the frequency of the whistle for a platform observer when the train (a) approaches the platform with a speed of 10ms^(-1) , (b) receds fromk the platform with a speed of 10ms^(-1) ? (ii) What is the speed of sound in each case ? The speed of sound in still air can be taken as 340ms^(-1)

A train, standin in a station yard, blows a whistle of frequency 400Hz in still air. The wind starts blowing in the direction from the yard to the station with a speed of 10m//s. Given that the speed sound ini still air is 34om//s,

A train is approaching towards a platform with a speed of 10 ms^(-1) , while blowing a whistle of frequency 340 Hz. What is the frequency of whistle heard by a stationary observer on the platform ? (given, speed of sound =340 ms^(-1) )

An engine of a train is moving towards a platform with a velocity of 100 m s^(-1) . If the frequency of sound produced is 200 Hz , find the apparent frequency of the sound as observed by an observer standing on the platform (Taking velocity of sound = 320 m s^(-1) ) .

A siren emitting a sound of frequency 800 Hz moves away from an observer towards a cliff at a speed of 15ms^-1 . Then the frequency of sound that the observer hears in the echo reflected from the cliff is (Take velocity of sound in air =330ms^-1 )

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