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Physics 21 Online
OpenStudy (anonymous):

I am stuck on this question in my physics pre-lecture assignment. There is more than one correct answer. The question is attached to the post below. Thank You.

OpenStudy (anonymous):

OpenStudy (jhannybean):

You have learned that the period of a wave is 1/ the frequency of the wave length, or \[T=\frac{1}{f}\] If we were to rearrange this equation to solve for frequency, what would we get?

OpenStudy (anonymous):

frequency=1/T

OpenStudy (anonymous):

Already tried it alone there is more than one answer

OpenStudy (jhannybean):

@PaxPolaris

OpenStudy (anonymous):

Any ideas?

OpenStudy (paxpolaris):

2 4 and 5 ... i think

OpenStudy (anonymous):

That was correct thank you!

OpenStudy (paxpolaris):

@Jhannybean if we have 1 oscillation in \(T\) seconds: wave Period = \(T\) seconds per oscillation wave frequency = \(1/T\) oscillations per second ^^^^ from the units for frequency you can see why 5 has to be true. And finally, \(1\) oscillation = \(1\) complete cycle = \(2\pi\) radians so angular frequency, which is in radians per second, equals \(2\pi\) times the wave frequency in oscillations per seconds

OpenStudy (jhannybean):

Oh that makes things a lot more clear now. Thank you very much for this.

OpenStudy (paxpolaris):

note: 1 oscillation, and 1 radian are both actually unitless. so science textbooks measure Period in \(s\), and both angular and wave frequencies in \(s^{-1}\) or\(hertz\) ...i just find it useful to include oscillations and radians as if they were real units .. .to make it less confusing.

OpenStudy (jhannybean):

Yeah I agree.

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