A battery has an emf of 10.0 V with an internal resistance of 0.0400 Ω. Its terminals are connected to a network of resistors with equivalent resistance of 2.00 Ω. What is the power delivered to the network? 49.0 W 47.0 W 50.0 W 48.0 W

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Calculate the terminal voltage for a battery with an internal resistance of 0.700 ΩΩ and an emf of 6.00 VV when the battery is connected in series with a 79.0-ΩΩ resistor. Calculate the terminal voltage for a battery with an internal resistance of 0.700 ΩΩ and an emf of 6.00 VV when the battery is connected in series with an 790-ΩΩ resistor.

Four identical filaments are connected together in series inside a decorative light bulb. Each filament has a resistance of 2.30 Ohms. When the very bright light is on, a current of 7.55 A passes through the bulb. What is the total power dissipated in Watts?

What is the resistance between X and Y? X. O 49.620 O 0.6170 48.620 O 62.50 402 502 1402 802 2502 LY

(a) Given a 52.0 V battery and 20.0 Ω and 84.0 Ω resistors, find the current (in A) and power (in W) for each when connected in series. I20.0 Ω= A P20.0 Ω= W   I84.0 Ω= A P84.0 Ω= W (b)Repeat when the resistances are in parallel. I20.0 Ω= A P20.0 Ω= W  I84.0 Ω= A P84.0 Ω= W

Three resistors of resistances R1 = 11.3, R2 = 50.6, and R3 = 83.4 are connected in series with a 15.1 V battery. How much current (IT) runs through the circuit?