the frequency of a tuning fork is 300 hz and its q favtor is 5×10^4. find the relaxation time
also find the line after which the energy becomes 1/10 of its initial damped value
(E=Eoe^-2kt,w=2πf,t=61.12s)
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the frequency of a tuning fork is 300 hz and its q favtor is 5×10^4. find the relaxation time
also find the line after which the energy becomes 1/10 of its initial damped value
(E=Eoe^-2kt,w=2πf,t=61.12s)
The time constant is 26.5
We are gievn that:
- Frequency of tunning fork = 300 Hz
- The value of Q factor = 5×10^4
- Q = 2π = maximum energy stored per cycle/ energy dissipated per cycle
- Q = ωL / R
- Q = 2πf L / R => L / R = Q / 2πf
- L / R time constant = 5 x 10^4 / 2 x 3.14 x 300
- L / R time constant = 5x 10^4 / 1884
- L / R time constant = 26.5
- Thus the time constant is 26.5
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the frequency of a tuning fork is 300 hz and its q favtor is 5×10^4. find the relaxation time also find the line after which the energy becomes 1/10 of its initial damped value (E=Eoe^-2kt,w=2πf,t=61.12s)
The time constant is 26.5
We are gievn that:
- Frequency of tunning fork = 300 Hz
- The value of Q factor = 5×10^4
- Q = 2π = maximum energy stored per cycle/ energy dissipated per cycle
- Q = ωL / R
- Q = 2πf L / R => L / R = Q / 2πf
- L / R time constant = 5 x 10^4 / 2 x 3.14 x 300
- L / R time constant = 5x 10^4 / 1884
- L / R time constant = 26.5
- Thus the time constant is 26.5
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