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Significant figures
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== Estimating an extra digit == When using a ruler, initially use the smallest mark as the first estimated digit. For example, if a ruler's smallest mark is 0.1 cm, and 4.5 cm is read, then it is 4.5 (Β±0.1 cm) or 4.4 cm to 4.6 cm as to the smallest mark interval. However, in practice a measurement can usually be estimated by eye to closer than the interval between the ruler's smallest mark, e.g. in the above case it might be estimated as between 4.51 cm and 4.53 cm.<ref name="UMmeasurements">{{cite web |title=Measurements |url=http://slc.umd.umich.edu/slconline/SIGF/page7.html |url-status=dead |archive-url=https://web.archive.org/web/20170709090746/https://slc.umd.umich.edu/slconline/SIGF/page7.html |archive-date=2017-07-09 |website=slc.umd.umich.edu |publisher=University of Michigan |access-date=2017-07-03 |df=dmy |quote=As a general rule you should attempt to read any scale to one tenth of its smallest division by visual interpolation[example omitted].}}</ref> It is also possible that the overall length of a ruler may not be accurate to the degree of the smallest mark, and the marks may be imperfectly spaced within each unit. However assuming a normal good quality ruler, it should be possible to estimate tenths between the nearest two marks to achieve an extra decimal place of accuracy.<ref name="Weston">{{cite book|title=Experimental Electrical Testing|url=https://archive.org/details/experimentalele00njgoog|quote=Experimental Electrical Testing..|date=1914|publisher=Weston Electrical Instruments Co.|location=Newark, NJ|page=[https://archive.org/details/experimentalele00njgoog/page/n14 9]|access-date=14 January 2019}}</ref> Failing to do this adds the error in reading the ruler to any error in the calibration of the ruler.
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