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zavuch27 [327]
3 years ago
15

When a 440-Hz tuning fork and a piano key are struck together, five beats are heard. If the pitch of the note on the piano is lo

wer than the tuning fork, what is the frequency of the note?
Physics
2 answers:
vovangra [49]3 years ago
7 0
The frequency would also be lower
guapka [62]3 years ago
6 0
440Hz < n2
n2 - 440 = 5
n2 = 445hz
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A block slides along a frictionless surface with 220 J of kinetic energy. It then goes up a frictionless ramp. When the kinetic
aev [14]

Hello!

For the explanation of this energy conservation exercise, where we'll use <u>energy conservation law</u>, let's see what this principle proposes.

How you should know, mechanical energy conserves in every point, that is to say mechanical energy is same in A point like B point. (Mechanical energy will be represented by "Me")

Once time we know that, let's take the 220 Joules momentum like A point, and when 55 Joules momentum like B point.

Then, let's use the <u>energy conservation principle:</u>

Me(A) = Me(B)

  • We know Mechanical energy in A point, so just lets replace according to our data:

220 J = Me(B)

  • In B point, we know kinetic energy, but <u>we dont know gravitational potential energy</u>, so lets descompose Mechanical energy, into kinetic energy and gravitational potential energy:

220 J = Ke + Gpe

  • We know kinetic energy value, so lets replace it:

220 J = 55 J + Gpe

  • Finally, just clean Gpe and resolve it:

Gpe = 220 J - 55 J = 165 J

Gravitational potential energy is of One hundred sixty five Joules <u>(165 J).</u>

                                                                                  ║Sincerely, ChizuruChan║

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2 years ago
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3 years ago
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timurjin [86]
The general equation for the forces acting on the passengers at the topmost point of the ferris wheel is
mg - R = m \omega^2 r
where
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R is the normal reaction of the cabin
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In order to feel weightless, the normal reaction felt by the passengers should be zero. Therefore, the equation becomes:
mg=m \omega^2 r
or
g=\omega^2 r
where \omega is the angular frequency of the wheel and r is its radius. Since we know its radius, 
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we can calculate the angular frequency:
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From which we find the frequency at which the ferris wheel should rotate:
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