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vodomira [7]
3 years ago
14

A flute player hears four beats per second when she compares her note to a 523 Hz tuning fork (the note C). She can match the fr

equency of the tuning fork by pulling out the ""tuning joint"" to lengthen her flute slightly. What was her initial frequency?
Physics
1 answer:
xxTIMURxx [149]3 years ago
6 0

Answer:

527Hz

Explanation:

The beat frequency of any two waves is:

Fbeat =|f1 – f2|

i.e  

for frequency tied to length increase (wavelength increases as length increases, therefore frequency decrease::    Fbeat = f1+f2

for frequency tied to length decrease wavelength increases as length increases, therefore frequency also increases :    Fbeat = f1-f2

Note that a wavelength increase means a decrease of frequency because v = fλ

Therefore from the question:

Fbeat  =4 beats/s

F2 -523Hz

Fbeat = f1-f2

F1=Fbeat+F2

=523+4

=527Hz

   

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A solid conducting sphere has net positive charge and radiusR = 0.600 m . At a point 1.20 m from the center of the sphere, the e
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Answer:

  V_inside = 36 V

Explanation:

<u>Given  </u>

We are given a sphere with a positive charge q with radius R = 0.400 m Also, the potential due to this charge at distance r = 1.20 m is V = 24.0 V.  

<u>Required</u>

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<u>Solution</u>

The potential energy due to the sphere is given by equation

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The potential at the centre of the sphere depends on the radius R where the potential is the same for the entire sphere. As the charge q is the same and the term (1/4*π*∈o) is constant we could express a relation between the states , e inside the sphere and outside the sphere as next

V_1/V_2=r_2/r_1

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V_inside = (r/R)*V_outside                               (2)

Now we can plug our values for r, R and V_outside into equation (2) to get  V_inside

V_inside = (1.2 m )/(0.600)*18

               = 36 V

  V_inside = 36 V

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