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Consider the circuit shown in the figure below. (Let R1 = 3.00 Ω, R2 = 8.00 Ω, and = 10.0 V.)
(a) Find the voltage across R1.
(b) Find the current in R1.
 2 years ago
 2 years ago
Consider the circuit shown in the figure below. (Let R1 = 3.00 Ω, R2 = 8.00 Ω, and = 10.0 V.) (a) Find the voltage across R1. (b) Find the current in R1.
 2 years ago
 2 years ago

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Tweedle_DeeBest ResponseYou've already chosen the best response.2
There are several ways to solve this problem, but I'm assuming you're doing it without using mesh current or node voltage. You can calculate the voltage between R1 and the 2Ω resistor by simplifying those 4 resistors. The 10Ω  5Ω = 3.33Ω. 11.33Ω  3Ω = 2.373Ω. Then calculate the V across R1 with \[ Input V\times \left(Parallel R \div Total R \right)\]\[10V\times\left(2.373\div4.373\right)\] From there it is easy to calculate the current through R1 by ohms law.
 2 years ago

estebananayaBest ResponseYou've already chosen the best response.0
i think you could first calculate the total resistance: Req = 2+ ((105)+R2)R1) then calculate Iin I = V/Req then calculate the voltage drop on the 2ohm resistance, so the voltage across R1 is V  Iin * 2 = Vr1 and finally by ohm's law: Ir1 = Vr1 / R1
 2 years ago

gdmellottBest ResponseYou've already chosen the best response.0
I like using a spreadsheet. It helps with error checking also. To stimulate some peoples greater interest: When analyzing AC cirduits it generated results that I thought helped me to better tune an equalizer to generate a flatter curve response by assuming that it was a set of parallel filters. The graphing of results of the frequecy amplitudes was of the greatest interest.
 2 years ago

AzagenBest ResponseYou've already chosen the best response.0
The 5 ohm and 10 ohm resistors are in parallel and can thus be replaced by a single resistor Ra= (1/10 + 1/5 )1 = 3,33 ohm dw:1330119198577:dw Ra and R2 (in series) can be replaced by a single resistor Rb=(3,33+R2) dw:1330119280784:dw Then Rb and R1 in parallel is equivalent to a single resistor Rc=(1/Rb + 1/R1)1 = \[R1(10 +3R2) / (3(R1+R2) +10)\] Now that things have been simplified; the voltage across Rc is the same as that of our combined resistors into Rc (a) V(R1)= Rc*E/(Rc + 2)= \[(R1E(10+3R2))/(16R1+6R2+3R1R2+20)\] Coming back to our initial circuit: The volatge V across R1= R1*I (b) I= V/R1 = [(R1E(10+3R2))/(R1*(16R1+6R2+3R1R2+20))\] Numerical Answer: (a) V= (3*10*(10+3(8))/(16(3)+6(8)+3(3*8)+20) = 5,43 V (b) I= (3*10*(10+3(8))/3((16(3)+6(8)+3(3*8)+20))=1,81 A
 2 years ago

gdmellottBest ResponseYou've already chosen the best response.0
A free spreadsheet program for Windows is in Open Office org's collection. It does most things quite well. Here is a better file to view for analyzing this circuit.
 2 years ago

gdmellottBest ResponseYou've already chosen the best response.0
@Azagen You come up with valid answers. Yet your formulas must be coming from a equation calculator, as I can bearly figure our where they might even come from, and in one place you use 1 assumably for inversion or the power of negative 1.
 2 years ago
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