Solving a Multimeter Problem with 10k Internal Resistance

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A multimeter with a 20,000 ohms per volt specification will affect the measurement of a 1-volt source with a 10k internal resistance. When calculating the total resistance in the circuit, the voltmeter's resistance in series with the source results in a combined resistance of 30k ohms. Using Ohm's Law (V = IR), the reading on the multimeter can be determined. High resistance in a multimeter is beneficial as it minimizes the current drawn from the circuit, allowing for a more accurate measurement. Understanding this concept is crucial for effective use of multimeters in electronics.
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Hello, I'm trying to learn some electronics by myself but it's quite difficult, now I'm studying the multimeters and a problem says

What will a 20000Ω/V meter read on its 1 volt scale, when attached to a 1 volt source with an internal resistance of 10k?

Can you set up this problem for me because I didn't yet understood well the argument. Thank you!
 
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Analog meters have an ohms per volt spec. This means that if the meter a 20,000 ohms per volt spec and has a 10 volt range that means that the load the probes will put on a circuit while in the 10 volt range would be 200,000 ohms. So do the math figuring a series circuit of 10K ohms with 200K ohms and a 1 volt source.
 
It is equivalent to having the voltmeter in series with a resistance R1 of 10k and another R2 of 20k.

Use V = IR to find V2 which is the reading of the voltmeter.
 
But doesn't an high resistance mean a lower sensibility (because it "resist" to more electrons)? Instead why it's the opposite here?
 
scientifico said:
But doesn't an high resistance mean a lower sensibility (because it "resist" to more electrons)? Instead why it's the opposite here?

I don't understand what you just said, but here's the thing: high resistance in a meter means the meter will have less effect on the circuit that it is measuring because it will draw less current out of it. That's a good thing.
 
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