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Welcome to new Chemistry Notes Info website
Chemistry Tutor Chemistry Notes Info at new Web Address https://chemistrynotesinfo.com previously we publish chemistry notes at https://chemistrynotesinfo.blogspot.com

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The Duality of Man (2018)
Fun with Sig Figs!
As everyone in the chemistry field will tell you, significant figures (or ‘sig figs’) are a necessary evil, and they help you to know the accuracy of your measurement. The more sig figs, the better the measurement.
They’re not too tricky once you get the hang of it, though. Let’s go through the basic rules, shall we?
How do I know if a digit is significant?
Every non-zero number is significant.
Example: 3.14 <-- this number has three significant figures
All digits in the mantissa of numbers written in scientific notation are significant.
Example: 1.11 x 10^5 <-- the 1.11 part is called the mantissa, and all three digits are significant.
Zeros can be tricky. Zeros are only significant if:
a) it is sandwiched between two other significant figures (ex: 303--the zero is significant; this also works with decimals: in 10.9 or 1.707 -- both of the zeros in each of these numbers is significant.)
b) it is after the decimal place and after another significant digit (ex: 0.990 the bolded zero is the significant zero. The other one is just a placeholder.)
c) it is otherwise indicated (usually by putting a . after it -- ex: 330. The zero is not significant.
So let’s cover some more examples:
910 <-- two significant figures, the zero is not significant
2007 <-- four significant figures, both zeros are significant because of the sandwich rule
0.235 <-- three significant figures; the leading zero is just a placeholder
123.678 <-- six significant figures
1.660 x 10^6 <-- four significant figures
Addition/Subtraction:
The key to remember is to always look at the lowest significant figure placeholder.
Example: 101; 10.1; 1.01; 0.101 -- the bolded digit is the lowest significant placeholder of each
This lowest placeholder is important, because the number with the smallest decimal place value is the determining number to tell you the place to which your final answer must be reported.
Example: 35.72 + 50.1 <-- the 50.2 has the lowest decimal place value: the tenths place. Therefore, your final answer should be recorded to the tenths place like so: 85.8
Example: 0.1000 + 0.59 = 0.69
Example: 520 + 13 = 530
Multiplication/Division:
This one is, in my opinion, easier. Simply count the number of significant figures in your multiplier or dividend, and the number with the least number of sig figs tells you how many sig figs should be in your final answer.
Example: 12.35(four sig figs) x 7.21(3 sig figs) <-- final answer should have three significant figures: 89.0
Example: 12(two sig figs) / 0.500(three sig figs) <-- final answer should have two significant figures: 24
Example: 101.25(five sig figs) * 21.0067(six sig figs) <-- final answer should have five significant figures: 2126.9
Practice makes perfect, so try some problems on your own.
I hope this tiny introductory tutorial has helped! This is the (hopefully) first of many, if people seem interested. If anyone has any special requests, feel free to send them my way.
Mole Concept Explained (Quick Chemistry Review)

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A Break-Through Chemistry Tutorials
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