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Question

In a circuit obeying Kirchhoff’s loop rule, what does a zero sum of potential changes around a closed
loop imply?

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Explanation

**Kirchhoff's loop rule** (energy conservation) states algebraic sum of potential differences around closed loop zero, Σ ε - Σ I R =0, ensures total voltage drop across series resistors equals source emf. Junction rule (charge conservation) Σ I_in = Σ I_out ensures current continuity. Kirchhoff’s loop rule states that the algebraic sum of potential differences around a closed loop is zero, reflecting conservation of energy, as the electric potential is a conservative field. Applying I = n e A v_d, R = ρ l/A, R_t = R₀[1+αΔT], Kirchhoff's ΣI=0, ΣV=0, R_eq series/parallel, V = ε - I r and P = I²R, evaluation yields Energy

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