Finding resistivity experimentally

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The discussion centers on the experimental determination of resistivity, focusing on how varying the length (L) of a wire affects current (I). It is argued that the current remains constant as L increases, given that voltage (V) also increases proportionally, while the cross-sectional area (A) and resistivity (rho) remain unchanged. Theoretical considerations suggest that an ideal voltmeter would not affect current flow due to its infinite resistance. However, in practical scenarios, the finite resistance of real voltmeters may cause slight variations in current. The conversation highlights the importance of clarifying symbols and definitions in scientific discussions.
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See: http://img229.imageshack.us/img229/5353/cirlm2.th.jpg

L is varied by moving the crocodile clips along the wire.

Am I right in thinking that the current flowing will remain the same irrespective of the length?

My reasoning:

rho=AR/L
R=V/I

sub and rearrange to give:

I=AV/L(rho)

As L increases, V increases by the same proportion. A and rho remain constant. Thus, I is constant.

Thanks
 
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What is L? You did not even specify it in the image...

I am going to assume you are changing the position of the 'arrow' on the black wire, effectively measuring a different voltage?

Then I believe yes, theoretically, the current will remain the same since an ideal voltage meter (what's the word?) has an infinite resistance. (So no current will flow through the 'shortcut' with the voltage meter)

In practice, it will obviously have a finite (but very large) resistance and the current might change a little, but this will probably be very small.
 
Hi, sorry for not defining the symbols. L was the length, and thanks, as you answered my question despite me being unclear!
 
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