The circuit shown in the figure below is connected for 1.90 min. (Assume R, - 8.20 1, R, - 1.70 1, and V- 16.0 V.) 5.00 f 3.00 R: 1.00 1 4.00 V (a) Determine the current in each branch of the circuit. magnitude (A) 0.99 branch direction left branch down middle branch000 down right branch 1.68 up (b) Find the energy delivered by each battery. 4.00 V battery 313.12 30643 This is the correct answer in ) rather than k). k 16.0 V battery (c) Find the energy delivered to each resistor. 925.4 8.20 1 resistor 3933 If you have found a set of currents using Kirchhoff's Rules, you can use them to check that the potential drop around each loop is indeed zero, 786 You appear to be calculating this correctly using an incorrect value for the current through the 5.00-a resistor. ) 5.00 0 resistor 1.00 n resistor 5745 If you have found a set of currents using Kirchhoff's Rules, you can use them to check that the potential drop around each loop is indeed zero. J 325.5 You appear to be calculating this correctly using an incorrect value for the current through the 3.00-0 3.00 resistor 1.70 n resistor resistor. ) (d) Identify the type of energy storage transformation that occurs in the operation of the circuit. Chemical energy in the battery is transformed into intemal energy in the resistors. The 4.00-V batlery is being charged, so its chemical potential energy is increasing at the expense of some of he chemical potental energy in the 16.0-V battery. Score: 1 out of 1 Comment: (e) Find the total amount of energy transformed into intemal energy in the resistors. 27512 How is the energy delivered to the resistors related to the energy delivered by the batteries? ka