Physics, asked by BrainlyHelper, 1 year ago

A tuning fork C produces 8 beats per second with another tuning fork D of frequency 340 Hz. When the prongs of tuning fork C are filed a little, the number of beats produced per second decreases to 4. Find the frequency of the tuning fork C before filing its prongs. (Ans: n_{c} = 332 Hz)

Answers

Answered by prmkulk1978
23

given :

nD = tuning fork D frequency = 340 Hz

nC =  tuning fork C  frequency=8 – 4 = 4 beats per second.

First nC ± nD = 8 (before filing)

nC ± nD = 4 (after filing)

From given condition nC ± nD = 8  

∴ nC ± 340 = 8

∴ nC = 340 + 8 = 348 Hz

 

or nC = 340 – 8 = 332 Hz

when tuning fork C is filed then nC ± nD = 4  

∴ nC ± 340 = 4  

∴ nC = 340 + 4 = 344 Hz  

or nC = 340 – 4 = 336 Hz

The frequency of tuning fork increases on filing. Hence nC ≠ 344 Hz.  

If original frequency of tuning fork C is taken 332 Hz, then on filing both the value 344 Hz, and 336 Hz are greater. Also it produces 4 beats per second with tunning fork D.

∴ frequency of tuning fork C = 332 Hz

∴ nC = 332 Hz.


Answered by MRSmartBoy
0

Answer:

given :

nD = tuning fork D frequency = 340 Hz

nC =  tuning fork C  frequency=8 – 4 = 4 beats per second.

First nC ± nD = 8 (before filing)

nC ± nD = 4 (after filing)

From given condition nC ± nD = 8  

∴ nC ± 340 = 8

∴ nC = 340 + 8 = 348 Hz

 

or nC = 340 – 8 = 332 Hz

when tuning fork C is filed then nC ± nD = 4  

∴ nC ± 340 = 4  

∴ nC = 340 + 4 = 344 Hz  

or nC = 340 – 4 = 336 Hz

The frequency of tuning fork increases on filing. Hence nC ≠ 344 Hz.  

If original frequency of tuning fork C is taken 332 Hz, then on filing both the value 344 Hz, and 336 Hz are greater. Also it produces 4 beats per second with tunning fork D.

∴ frequency of tuning fork C = 332 Hz

∴ nC = 332 Hz.

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