The difference between the highest frequency heard by a student in the classroom and the initial frequency of the sound generator is =582.5 Hz and 619.2 Hz
F(s) = 600 Hz, the generator's frequency
The rope's length is r = 1 m.
rotating frequency, w = 100 rpm
First, we determine the generator's speed, v (g)
v(g) = r.w
However, it should be remembered that we must convert the whirling speed from rpm to rad/s.
100 rpm is 100*2/60 rad/s.
100 rpm = 200π/60
100 rpm = 620.4 / 60
10.47 rad/s for 100 rpm.
Now, we employ this to determine the generator's speed.
v(g) = r.w
v(g) = 1 * 10.47
v(g) = 10.47 m/s
The frequency is estimated when approaching the generator as
F(a) = F(s) / [(v(g)/v) - 1)]
F(a) = 600 / [1 - (10.47/343)]
F(a) = 600 / 0.969
F(a) = 619.2 Hz
On the other hand, the frequency of the retreating generator is
F(r)=F(s)/[1 + (v(g)/v)]
F(r) = 600 / [1 + (10.47/343)]
F(r) = 600 / 1.030
F(r) = 582.5 Hz
The highest and lowest frequencies are therefore 619.2 Hz and 582.5 Hz, respectively.
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