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    Can the Sum of Second Derivatives of Charges be Claimed in a CLC Circuit?

    1. The problem statement, all variables and given/known data Homework Equations Capacitor (C): v(t) = (1/c)*q(t) Inductor (L): v(t) = L(d^2q(t)/dt^2) The Attempt at a Solution Using Kirchoff's Loop law, the sum of voltages around each loop must be 0. I think I can thus claim the following...
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