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KVL with Capacitor Kirchhoff’s Voltage Law (KVL) with a Capacitor or inductor Kirchhoff’s Voltage Law (KVL) is still fully applicable even if a mesh contains a capacitor or inductor. Why it still works KVL is based on the conservation of energy—the sum of voltages around any closed loop must be zero. This principle doesn’t depend on the type of component in the loop (resistor, capacitor, inductor, etc.). What changes with a capacitor The only difference is how you express the voltage across the capacitor: V C = (1 / C) ∫ i(t) dt So when applying KVL in a mesh with a capacitor, you include this voltage term. Example In a loop with a source, resistor, and capacitor: V source - V R - V C = 0 Where: V R = iR V C = (1 / C) ∫ i(t) dt V L = L* (di/dt) Special cases DC stea...