Frequency Problem: Find the Answer with 16 Pulses Every 4 Seconds

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In summary: We can still say how many per hour, per day, per year.As I said before, you can talk about the frequency of a motor that spins at 1200 times per minute - divide by 60 = 20 hertz. That is 20 revolutions every second.In summary, the vibrating source produces 16 pulses every 4 seconds, which equates to a frequency of 4 Hz according to the textbook. However, there is confusion about whether the pulses should be considered as half waves or individual occurrences. Ultimately, frequency is a measure of how often something repeats itself per second, regardless of whether it is pulses, waves, or other occurrences. Therefore, in this case, the frequency would be 4 Hz
  • #1
Misr
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Homework Statement



a vibrating source makes 16 pulses every 4 seconds
find the frequency

Homework Equations


frequency=n/t
pulse is half a wave

The Attempt at a Solution


if we consider a pulse as half a wave then the source produces 8 waves
then frequency=8/4=2 hertz
but that's not the right answer
according to the textbook:
frequency=16/4=4 Hz
I'm completely confused can u explain the right answer?
Thanks in advance!
 
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  • #2
Misr said:

Homework Statement



a vibrating source makes 16 pulses every 4 seconds
find the frequency

Homework Equations


frequency=n/t
pulse is half a wave

The Attempt at a Solution


if we consider a pulse as half a wave then the source produces 8 waves
then frequency=8/4=2 hertz
but that's not the right answer
according to the textbook:
frequency=16/4=4 Hz
I'm completely confused can u explain the right answer?
Thanks in advance!

You are reading too much into this.

Frequency is measure in cycles or pulses per second - unit Hertz.
If you are given a different time unit, you convert.

Frequency of a motor that spins at 1200 times per minute - divide by 60 = 20 hertz

Speeding motorists are picked up at the rate of 30 per hour = (1/120) Hz

Your example 16 pulses in 4 seconds. How do you convert to Hz?
 
  • #3
Your example 16 pulses in 4 seconds. How do you convert to Hz?
according to you 16/4 = 4 Hz right?
according to you frequency is how often something repeats itself
If so then It doesn't matter if it makes 16 pulses or 16 waves :(
 
  • #4
Misr said:
according to you 16/4 = 4 Hz right?
according to you frequency is how often something repeats itself
If so then It doesn't matter if it makes 16 pulses or 16 waves :(

We could talk about the frequency of the pulses, the frequency of the waves, the frequency of the traffic , the frequency of the sound, the frequency of the radio transmitter - it really doesn't matter. This problem was about the frequency of the pulses.
 
  • #5
Frequency simply means how often (per sec) an occurence happens over a given duration of time. For this case the occurence is the pulse. So the question is how often or how many pulses are observed every second.

Just ignore the idea that a pulse is half wave, I'm not sure with that. A pulse is a sudden spike/burst of signal, so they are discrete and not continuous (wave). It may be given that way but not for this one.
 
  • #6
Yeah,I suppose I got it
Thanks very much
 
  • #7
but isn't hz equivalent to cycles/second? not pulses / sec ??
 
  • #8
Misr said:
but isn't hz equivalent to cycles/second? not pulses / sec ??

Hertz is just "per second" its unit is even s-1

It is how many of the things you are looking at there are per second.

Are you looking at pulses, are you looking at waves, are you looking at revolutions of a motor, are you looking at swings of a pendulum, are you looking at traffic flow.

Once a frequency gets below 1, we tend not to use frequency, so traffic flow is unlikely to have a Hz value associated with it.
 

1. What is the purpose of using 16 pulses every 4 seconds in the frequency problem?

The purpose of using 16 pulses every 4 seconds is to determine the frequency of the system. By counting the number of pulses in a given time period, we can calculate the frequency of the system in Hertz (Hz).

2. How do you calculate the frequency using 16 pulses every 4 seconds?

To calculate the frequency, we divide the number of pulses (16) by the time period (4 seconds). This gives us a frequency of 4 Hz (16/4=4).

3. Why is it important to use a consistent number of pulses and time period in the frequency problem?

Using a consistent number of pulses and time period ensures accuracy and allows for comparison between different systems. It also eliminates potential errors that may occur from using varying numbers of pulses and time periods.

4. Can the frequency problem be solved using a different number of pulses and time period?

Yes, the frequency problem can be solved using any number of pulses and time period. However, using a larger number of pulses and a longer time period may provide a more accurate measurement of the frequency.

5. How is the frequency problem used in scientific research?

The frequency problem is used in various fields of science to measure the frequency of a system or phenomenon. This information can then be used to analyze and understand the behavior of the system, make predictions, and develop solutions to problems.

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