The (blank) of vibration of a wave is defined as that which has the lowest frequency
2 answers:
Answer:
the <u>Fundamental Frequency</u> of vibration of a wave is defined as that which has the lowest frequency
Explanation:
As we know that the frequency of vibrations on a string is given as
now we know that
N = number of harmonics
v = speed of the wave
L = length of the string
So here for the lowest frequency of the wave we know that
N = 1
so lowest frequency of the wave is known as fundamental frequency of the wave
the <u>Fundamental Frequency</u> of vibration of a wave is defined as that which has the lowest frequency
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Answer:
Here is an image attached with similar questions.
The correct answer is D where acceleration is function of time.
Explanation:
The force acting on the object is constant.
There is no change in the application of forces.
And we know that Force is the product of acceleration and masses.
Newtons second law:
Regarding mass we know that it can neither be created nor destroyed.
So in we have two constant terms, constant divided by constant will give the same result as
There is no change in acceleration with respect to time
.
So the most appropriate graph where time (t) is changing on but acceleration doesn't changes is D.
The graph will be similar to and will be horizontal to the
.
Option D depicts the same.
