Load voltage with shorted load / open load

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Homework Help Overview

The discussion revolves around understanding the behavior of voltage in a circuit with a load resistor under two conditions: when the load is shorted and when it is open. The context involves applying Ohm's law and Kirchhoff's voltage law to explain the observed voltages in these scenarios.

Discussion Character

  • Conceptual clarification, Assumption checking, Mathematical reasoning

Approaches and Questions Raised

  • Participants explore the implications of shorting the load resistor, questioning how the absence of resistance affects voltage measurements. They also discuss the situation when the load is open, raising questions about the relationship between the measured voltage and the source voltage.

Discussion Status

Some participants express confusion regarding the application of Ohm's law and Kirchhoff's voltage law in both scenarios. There is a recognition that the wire shorting the load results in zero voltage across the load resistor, while others suggest that the open load condition should yield a voltage equal to the source voltage, prompting further exploration of these concepts.

Contextual Notes

Participants note the potential for misunderstanding in the phrasing of the problem statement, particularly regarding the measurement points and the implications of current flow in the circuit. There is also mention of the need to clarify the definitions of voltage and current in the context of open and closed circuits.

illidari
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Homework Statement



1. R = 470 ohms. Connect a jumper wire between points A and B. Measure the voltage across the load resistor. Explain why the load voltage with a shorted load is zero using Ohm's law.

2. Remove the jumper wire and open the load resistor. Measure the voltage between the AB terminals. Why is the load voltage with an open load approximately equal to the source voltage. Use ohm's law and kirchhoff's voltage law to explain.

Homework Equations



image123424.png

***Voltage source = 10V

The Attempt at a Solution



1. I am confused how to explain this. Would it simply be because the wire has no resistance it is taking all the current up? V=IR , V=0*r V= 0

2. I'm lost on this one. Opening the load resistor would just make it a 10V battery in series with a 470 resistor. That doesn't exactly make it near the source voltage?

edit: still lost :( not sure what else to add, noticed a lot of views
 
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I'd say your answer to 1) is correct. There's no resistance between A and B, so they must be at the same potential, by Ohm's law. For 2), now there is no current flow. So the potential at A and B must be the same as the potential at the corresponding end of the battery by the same argument, right?
 
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Measure the voltage across the load resistor.

I think the question would make more sense if it read "Measure the voltage across the points A and B", since the load resistor is detached from the circuit.

Use Ohm's law to calculate the voltage across R when no current is flowing.
Then use Kirchhoff's voltage law to determine the voltage across A and B.
 
lewando said:
I think the question would make more sense if it read "Measure the voltage across the points A and B", since the load resistor is detached from the circuit.

Use Ohm's law to calculate the voltage across R when no current is flowing.
Then use Kirchhoff's voltage law to determine the voltage across A and B.

I edited it to the words the book used D: my bad

Ohms law: V=IR , V=0*470 = 0V across R...?

The voltage law applies to a closed circuit :/ Not sure how I would get the sums of the voltages to come out to 0.
 
illidari said:
I edited it to the words the book used D: my bad

Ohms law: V=IR , V=0*470 = 0V across R...?

The voltage law applies to a closed circuit :/ Not sure how I would get the sums of the voltages to come out to 0.

I would use Ohm's law on the second part as well. See post 2.
 
Not seeing how you can make the same argument

On the 1st I understand it as:
The wire has no resistance so all the current went through it. The load resistor got no current so, V = 0 * R , the V = 0

But on the 2nd question:
No current at all anywhere, V = 0*R = 0
Yet I need to show that it equals the source voltage, 10V.
 
illidari said:
Not seeing how you can make the same argument

On the 1st I understand it as:
The wire has no resistance so all the current went through it. The load resistor got no current so, V = 0 * R , the V = 0

But on the 2nd question:
No current at all anywhere, V = 0*R = 0
Yet I need to show that it equals the source voltage, 10V.

V is a potential difference between two points. Can you show the potential difference between point A and the positive terminal of your battery is zero? And that the potential difference between B and the negative terminal is also zero? Wouldn't that do it? Kirchoff's law is what tells you there is no current. If there is no loop, there is no current.
 
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