Question | Answer |
The formula f'=\(\frac{v}{v±vs}\)f does not hold if the observer is moving too | We now use the equation f'=\(\frac{v±vo}{v±vs}\)f |
Where vo represents the velocity of the observer | But when do we use +vo, and when do we use -vo? |
If the observer is moving away from the source, we use -vo | The relative frequency will decrease, and the smaller the top of the fraction is, the smaller the relative frequency is |
If the observer is moving towards from the source, we use +vo | The relative frequency will increase, and the bigger the top of the fraction is, the bigger the relative frequency is |
Don't get vs and vo mixed up. Vs is the velocity of the source of the sound | And vo is the velocity of the observer |
You will only use this equation for more difficult examples | Make sure that everything in the equation has the same units |
For example, if the source is moving at 20 km/h, and the observer is moving at 10 m/s... | Change them both into m/s or km/h. If you don't you will get the wrong answer |
And always check if the frequency is in Hz or kHz. | Minor details like this can make a big difference in an exam |
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