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Hello I am unsure how to solve for this problem. Do we use the Jordan Gauss method to solve for V1? Can you please show

Hello I am unsure how to solve for this problem. Do we use the Jordan Gauss method to solve for V1? Can you please show steps and explain? Thank you

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(50%) Problem 2: There are a couple of kinds of capacitor problems which can't be solved using the usual method of finding the equivalent capacitance. One was when there is a capacitor in C2 a network which is neither in parallel nor in series. Another case is when there is more than one battery in the circuit, because the additional batteries would add additional charges to the capacitor plates that are not accounted for in the equivalent capacitance formulae. So, we have to VB2 use the two rules of the alternative method: a) the total charge on any neutral piece of wire (surrounded by capacitor gaps) sums to zero, and, b) the sum of all the voltage drops and gains as you go once around the circuit have to sum to zero in order to get you back to the original potential. We are given the voltages of the batteries and the capacitances of the capacitors: C3 VB1=14V VB2=6V C1=7.6UF C2=2.4 HF C3=4.1 UF C1 Our goal is to use the alternative method to solve VB1 for the voltages on the three capacitors in the network shown.17% Part (:1) Thinking about the overall plan of the problem first hoiv many independent equations will we have to create= using the two rules of the alternative method. in order to have enough simultaneous equations to solve all the unknown. voltages? Total equations needed = 31100 J Correct! - 17% Part (in) Ofthe following choices= which are valid equations from nding the neutral pieces of wire and requiring that the total charge on each neutral piece sum to zero? Select all that apply, Qg-QgQFU J Correct! ' 1.7% Part (c) Ofthe following chmces= which HIE valid equations from travelling once around the Circuit. summing all the voltage drops and gains that were passed through= and setting that sum equal to zero? Select all that apply. \\'Blvrv 2.\\'1=o:v33.\\'2.v3=0 .1 Correct} Q 1??!) Part ((1) Aer solving the algebra on three \\'ELlld simultaneous equations: What did you get for the numeric absolute value onl? Y . Grade Summary I 1 _ V Deductions Potential 100% Submissions Attempt: rem aining ' per attempt) detailed view (51 Degrees '- :' Radians Submlt I I give up

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