I have used the following method to determine the AWG value for stranded wire of unknown gauge.
1. Count the number of strands - e.g. "19."
2. Using a micrometer (0.0000" precision), measure the average diameter of a sample of three separate single strands - e.g. "0.0186 in. which equals a 0.0093 in. radius."
3. Calculate the area of one strand - e.g. 0.0093 squared, times Pi or "0.000271716 sq. in."
4. Multiple the number of strands times the area of one strand - e.g. 0.000271716 times nineteen; or "0.0051626 sq. in."
5. In an appropriate table, look up the wire gauge of the nearest (rounded DOWN) equivalent area of a solid conductor - e.g. "12 AWG."
This method seems to work as expected, with stranded 12 AWG THHN vs. solid 12 AWG THHN conductors (i.e. the values used as examples, above).
I realize that this method is very much dependent upon accurate measurements of a representative sample of single wire strands, but disregarding that issue, is this a valid method to identify the AWG of a stranded conductor of unknown gauge (that is, are there fallacies in this approach)?
And, are there properties or considerations that I have not taken into account (e.g. some devaluation factor, due to the multiple strand construction)?
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