In the figure, $ \varepsilon_1 = 2.97 \, \text{V}, \varepsilon_2 = 0.938 \, \text{V}, R_1 = 4.44 \, \Omega, R_2 = 2.11 \, \Omega, R_3 = 3.71 \, \Omega $, and both batteries are ideal. What is the rate at which energy is dissipated in- (a) $ R_1 $,- (b) $ R_2 $, and- (c) $ R_3 $?What is the power of- (d) battery 1 and- (e) battery 2?---**Diagram Description:** The diagram shows a circuit with two batteries and three resistors. Battery $ \varepsilon_1 $ is connected in series with resistor $ R_1 $. The circuit branches into a parallel connection where resistor $ R_2 $ is in one branch and the series combination of resistor $ R_3 $ and battery $ \varepsilon_2 $ is in the other branch. ---**Input Fields:**- (a) Rate of energy dissipation in $ R_1 $: [Input field for number] [Dropdown for units]- (b) Rate of energy dissipation in $ R_2 $: [Input field for number] [Dropdown for units]- (c) Rate of energy dissipation in $ R_3 $: [Input field for number] [Dropdown for units]- (d) Power of battery 1: [Input field for number] [Dropdown for units]- (e) Power of battery 2: [Input field for number] [Dropdown for units]

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Answered: In the figure &₁=2.97 V, 82 -0.938 V.…

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In the figure &₁=2.97 V, 82 -0.938 V. R₁ = 4.44 02, R₂ = 2.110, R3-3.710, and both batteries are ideal. What is the rate at which energy is dissipated in (a) R₁. (b) R₂, and (c) R3? What is the power of (d) battery 1 and (e) battery 2?