Does anyone know sig figs?
they are the worst kind of figs... anyway, in sciences its used as a rounding system examples: 1.23 has 3 sig figs 0.123 also has 3 sig figs 1.023 has 4 sig figs
Oh I do know that, just a few questions haha. Can you answer some?
oh yeah sure and just in case .... http://en.wikipedia.org/wiki/Significant_figures
\[1.278 \times10^{3}\div1.4267\times10^{2}\]
divide the numbers....and subtract the exponents
What do you mean?
\[\frac{1.278*10^{3}}{1.4267*10^{2}} =\frac{1.278}{1.4267}* 10^{3-2} \]
I get .89577 when dividing, but how do I make it so that it will have four sig figs?
round to 4 places --> .8958 * 10 put it in correct scientific notation --> 8.958 * 10^0
Why do you subtract the powers?
its the rule for when dividing numbers with exponents \[\frac{a^{m}}{a^{n}} = a^{m-n}\] example: 8/4 = 2 right , now make 8 and 4 into powers of 2 \[\frac{2^{3}}{2^{2}} = 2\]
Last question! @dumbcow How do you make 0.00172776 into having 2 sig figs?
since it has 2 leading zeros, round to 4 places --> .0017
Thank you!
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