According to Ohm's Law, if the applied voltage doubles while resistance stays the same, how does current change?

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Multiple Choice

According to Ohm's Law, if the applied voltage doubles while resistance stays the same, how does current change?

Explanation:
Current is proportional to voltage when resistance is constant, because I = V / R. If the resistance doesn’t change and the voltage doubles, the current doubles as well: I2 = (2V) / R = 2(V / R) = 2I. So doubling the voltage pushes twice as many coulombs per second through the same resistance. For example, with 10 V across 5 Ω, current is 2 A; with 20 V across the same 5 Ω, current is 4 A. The other options would require either no change in current or a different relationship, which would need a change in voltage or resistance.

Current is proportional to voltage when resistance is constant, because I = V / R. If the resistance doesn’t change and the voltage doubles, the current doubles as well: I2 = (2V) / R = 2(V / R) = 2I. So doubling the voltage pushes twice as many coulombs per second through the same resistance. For example, with 10 V across 5 Ω, current is 2 A; with 20 V across the same 5 Ω, current is 4 A. The other options would require either no change in current or a different relationship, which would need a change in voltage or resistance.

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