Because of the symmetry of the problem, we can presume that the current i1 is the same current flowing through both 2k resistors; i2 flows through both 3k resistors and i3 is the current through R3. If we apply the junction rule,
E − i1R1 − i2R2 = 0
E − i1R1 − (i1 − i2)R3 − i1R1 = 0
8.32 V − i2(2220Ω) − i1(1400Ω) = 0
8.32V − 2i1(1400Ω) − (i1 − i2) (4100Ω) = 0
by solving the above two equations we get
i1=0.00249 A and i2 = 0.00217A and i3 = i1 − i2 = 0.00032 A
VA − VB = i1R1 = 3.486 V
VB − VC = i3R3 = 1.312V
VC − VD = i1R1 = 3.486 V
VA − VC = i2R2 = 4.81 V
Chapter 27, Problem 035 In the figure ε = 8.32 v, R1 = 1400 Ω, R2...
Chapter 27, Problem 035 Your answer is partially correct. Try again. In the figure ε-15.0 V, Ri-2000S, R2-2150 Ω, and R3-3600 Ω. What are the potential differences (in V) (a) VA-V, (b) Vo - Vc, (c) Vc -Vo, and (d) VA- Vc? Rg (a) Number 11.8 (b) Number (c) Number (d) Number Click if you would like to Show Work for this question: units
In the figure ε = 13.6V, R! = 2440 Ω R2-3190 Ω, and R3-4790 hat are the potential differences( V (a) . (b ,e) D and R2 RI te Ri R2 (a) Number (b) Number (c) Number (d) Number Click if you would like to Show Work for this question: Units Units Units Units Open Show Work
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FULL SCREEN | | PRINTER VERSION BACK Chapter 27, Problem 081 again. | In the figure find the potential difference across R2 if ε 19.0 V, R1 = 8.36 Ω, R2 = 9.68 Ω, and R3 = 5.94 Ω Ri R2 Rs 00D Number Units Tv the tolerance is +/-2% Click if you would like to Show Work for this question: Open Show Work enutest/aglist.uni?id-asnmt21 064 50#N1 009F 5:48
Chapter 27, Problem 044 GO In the figure R1 = 83.0 2, R2 = R3 = 38.0 2, R4 = 80. 62, and the ideal battery has emf ε = 6.00 V. (a) What is the equivalent resistance? What is i in (b) resistance 1, (c) resistance 2, (d) resistance 3, and (e) resistance 4? (a) Number (b) Number (c) Number Units Units Units units Units (d) Number (e) Number Click if you would like to Show Work for this...
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