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The graphs below show the positions of a pulse at different times.
Use your ruler to measure the lengths of and . Fill your answers in the table.
Time | ||
s | ||
s | ||
s | ||
s |
What do you notice about the values of and ?
In the activity, we found that the values for how high the pulse ( ) is and how wide the pulse ( ) is the same at different times. Pulse length and amplitude are two important quantities of a pulse.
Pulse speed is the distance a pulse travels per unit time.
In Motion in one dimension we saw that speed was defined as the distance traveled per unit time. We can use the same definition of speed to calculate how fast a pulse travels. If the pulse travels a distance in a time , then the pulse speed is:
A pulse covers a distance of in on a heavy rope. Calculate the pulse speed.
We are given:
We are required to calculate the speed of the pulse.
We can use:
to calculate the speed of the pulse.
The pulse speed is .
Two or more pulses can pass through the same medium at that same time in the same place. When they do they interact with each other to form a different disturbance at that point. The resulting pulse is obtained by using the principle of superposition . The principle of superposition states that the effect of the different pulses is the sum of their individual effects. After pulses pass through each other, each pulse continues along its original direction of travel, and their original amplitudes remain unchanged.
Constructive interference takes place when two pulses meet each other to create a larger pulse. The amplitude of the resulting pulse is the sum of the amplitudes of the two initial pulses. This is shown in [link] .
Destructive interference takes place when two pulses meet and cancel each other. The amplitude of the resulting pulse is the sum of the amplitudes of the two initial pulses, but the one amplitude will be a negative number. This is shown in [link] . In general, amplitudes of individual pulses add together to give the amplitude of the resultant pulse.
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