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Exercise:
Of two tuning forks with the same oscillation period one is detuned with the effect that its period becomes percO higher. The superposition of the two oscillations has a beat frequency fbO. Calculate the frequencies of the two tuning forks.

Solution:
The beat frequency is given by f_B f-f' fracT-fracT' fracT'-TT T' fracDelta TT T' f' fracDelta TT It follows for the lower detuned frequency f' fnewF fbtimesfracperc fnew approx resultfnewP and for the higher original frequency f foldF fnewP + fb fold approx resultfoldP
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Exercise:
Of two tuning forks with the same oscillation period one is detuned with the effect that its period becomes percO higher. The superposition of the two oscillations has a beat frequency fbO. Calculate the frequencies of the two tuning forks.

Solution:
The beat frequency is given by f_B f-f' fracT-fracT' fracT'-TT T' fracDelta TT T' f' fracDelta TT It follows for the lower detuned frequency f' fnewF fbtimesfracperc fnew approx resultfnewP and for the higher original frequency f foldF fnewP + fb fold approx resultfoldP
Contained in these collections:

Attributes & Decorations
Branches
Harmonic Oscillations
Tags
beats, frequency, period, superposition
Content image
Difficulty
(2, default)
Points
0 (default)
Language
ENG (English)
Type
Calculative / Quantity
Creator by
Decoration
File
Link