Rezgőkör, Thomson képlet (C,L)

C,Y,Z←f,L f = ←C,L L = ←C,f ←C,L ☺ C = \(C=\dfrac{1}{\left(2\cdot\pi\cdot f\right)^2\cdot L}\) YL = \(Y_L=-\dfrac{1}{2\cdot\pi\cdot f\cdot L}\cdot\mathrm{i}=-\sqrt{\dfrac{C}{L}}\cdot\mathrm{i}\) ZL = \(Z_L=2\cdot\pi\cdot f\cdot L\cdot\mathrm{i}=\sqrt{\dfrac{L}{C}}\cdot\mathrm{i}\)	L,Y,Z←C,f C = ←f,L ←f,X|Z f = ←C,L ☺ L = \(L=\dfrac{1}{\left(2\cdot\pi\cdot f\right)^2\cdot C}\) YC = \(Y_C=2\cdot\pi\cdot f\cdot C\cdot\mathrm{i}\) ZC = \(Z_C=-\dfrac{1}{2\cdot\pi\cdot f\cdot C}\cdot\mathrm{i}\)
f,Y,Z←C,L C = ←f,L ←f,X|Z L = ←C,f ←f,X|Z ☺ f0 = \(f=\dfrac{1}{2\cdot\pi\cdot\sqrt{C\cdot L}}\) |Y| = \(|Y|=\left|2\cdot\pi\cdot f\cdot C\right|=\left|\dfrac{1}{2\cdot\pi\cdot f\cdot L}\right|\) |Z| = \(|Z|=\left|\dfrac{1}{2\cdot\pi\cdot f\cdot C}\right|=\left|2\cdot\pi\cdot f\cdot L\right|\)	C,L←f,X|Z f = ← C,L |Z| = ← C,f ← C,L ← f,L ☺ C = \(C=-\dfrac{1}{2\cdot\pi\cdot f\cdot Z}\cdot\mathrm{i}\) L = \(L=-\dfrac{Z}{2\cdot\pi\cdot f}\cdot\mathrm{i}\)

B,D,f,Q,R←C,L,R C = L = Rp = Rs = ☺ D = Q = \(Q=\dfrac{1}{D}\) f0 = \(f=\dfrac{1}{2\cdot\pi\cdot f\cdot\sqrt{C\cdot L}}\cdot\sqrt{1-\dfrac{1}{4\cdot Q^2}}\) B = \(B=D\cdot f\) Rp = \(R_s=0\ \Omega\) \(R_p=\dfrac{1}{D}\cdot\sqrt{\dfrac{L}{C}}\) Rs = \(R_p=\infty\ \Omega\) \(R_s=D\cdot\sqrt{\dfrac{L}{C}}\) Z0 = \(Z_0=\sqrt{\dfrac{L}{C}}\)