101) What will be the approximate Precessional frequency of the signal, if the intensity of magnetic field is 30,000nT and gyromagnetic ratio value is 2.67513\times10^{8}S^{-1}T^{-1} ?
(Thanks to Chandrasekhar and Rajkumar, AKNU)
Solution:
Given
that
Gyromagnetic ratio
\gamma_{p}=2.67513\times10^{8}S^{-1}T^{-1}
Intensity of magnetic
field B_{t}=30,000nT
The
Preccesional frequency of the signal can be defined as
f=\frac{\gamma_{p}}{2\pi}B_{t}-----------------------(1)
By
substituting the given values in the above equation we get
f=\frac{\gamma_{p}}{2\pi}B_{t}
f=(\frac{2.67513\times10^{8}}{2\times3.14})(30,000nT)
f=\frac{2.67513\times10^{8}\times3\times10^{4}nT}{2\times3.14}
f=\frac{2.67513\times10^{8}\times3\times10^{4}\times10^{-9}T}{2\times3.14}
[ since 1nT= 10^{-9}T]
f=\frac{2.67513\times3\times10^{3}T}{2\times3.14}(S^{-1}\times
T^{-1} \times T)
f=1277.928
Hz
Reference : Fundamental of Geophysics, William Lowrie.
Post a Comment
Post a Comment