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Multiple Choice

Blondel's theorem best describes the relationship between power in a system of conductors and watt-meters. Which option is correct?

Blondel's theorem describes how power is accounted for in a network with multiple conductors by using wattmeters on each conductor. The total power delivered to the network is the algebraic sum of the powers shown by all these wattmeters. Each wattmeter measures P = V × I with the appropriate sign, so if some conductors feed power back to sources, those readings enter with negative signs in the sum. Regardless of how many conductors or sources are in the system, the sum of all wattmeter readings equals the total power input to the network. This isn’t about resistance, EMF, or current alone. Those quantities play roles in how power flows, but Blondel’s theorem specifically ties the network’s total power to the sum of the wattmeter readings across all conductors.

Blondel's theorem describes how power is accounted for in a network with multiple conductors by using wattmeters on each conductor. The total power delivered to the network is the algebraic sum of the powers shown by all these wattmeters. Each wattmeter measures P = V × I with the appropriate sign, so if some conductors feed power back to sources, those readings enter with negative signs in the sum. Regardless of how many conductors or sources are in the system, the sum of all wattmeter readings equals the total power input to the network.

This isn’t about resistance, EMF, or current alone. Those quantities play roles in how power flows, but Blondel’s theorem specifically ties the network’s total power to the sum of the wattmeter readings across all conductors.