If the period of the oscillator were doubled, what would happen to the wavelength and wave speed?
If the period of the oscillator is doubled, then the wavelength of
the waves coming out of it also doubles.
There's no effect on the wave speed ... that only depends on
the medium that the waves are being radiated into.
If the period of the oscillator were doubled, the wavelength and the speed of the wave will reduce by 2.
The period of oscillation is given as;
\(T = \frac{2\pi }{\omega} = \frac{2\pi r }{v} =\frac{2\pi r }{f\lambda}\)
where;
The period of the oscillator, wavelength and speed of the wave are inversely proportional.
Thus, from the equation above we can conclude that if the period of the oscillator were doubled, the wavelength and the speed of the wave will reduce by 2.
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