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Dear Student,
The image posted by you is not clear as I am not able to get the exact value of L and C.
But you don't worry you can easily get your query solved once you go through the end of my answer.
The resonant frequency of a LC circuit is given by,
![\omega _{0}={\frac {1}{{\sqrt {LC}}}}](https://wikimedia.org/api/rest_v1/media/math/render/svg/d3719ddea03d2a499d44a142c1f0f68b5a98497c)
where L is the inductance in Henry and C is the capacitance in farad. The angular frequency ω0 has units of radian per second.
![{\displaystyle f_{0}={\frac {\omega _{0}}{2\pi }}={\frac {1}{2\pi {\sqrt {LC}}}}.}](https://wikimedia.org/api/rest_v1/media/math/render/svg/99971532401f7f6241b673c877f346889bce39a7)
Value of L is given
Value of C is given.
Now you can easily find your answer.
Regards
The image posted by you is not clear as I am not able to get the exact value of L and C.
But you don't worry you can easily get your query solved once you go through the end of my answer.
The resonant frequency of a LC circuit is given by,
where L is the inductance in Henry and C is the capacitance in farad. The angular frequency ω0 has units of radian per second.
Value of L is given
Value of C is given.
Now you can easily find your answer.
Regards