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From figure, tan 45° = ωC - ωL / R ⇒ 1 / ωC - ωL = R
- 1 / ωC = R + ωL
- Q = 2π / T = 2μf
- C = 1 / ω(R + ωL)
- 2πf(R + 2πf L)
Correct answer: C = 1 / ω(R + ωL)
Solution
The given equation can be rearranged to solve for 1/ωC, leading to the expression C = 1 / ω(R + ωL). This matches option C.
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