anonymous
  • anonymous
Round off the following numbers to two significant digits. (a) 7.8361 (b) 85.51 (c) 2.85 (d) 9.865 (e) 4.67 (f) 2.75 (g) 6.750 (h) 490.0 (i) 0.006 070 (j) 648 700 (k) 704 (l) 0.599 0 (m) 435 (n) 0.000 16 (o) 0.032 45 (p) 6 807 (q) 0.000 053 (r) 0.070 40 (s) 68 (t) 0.080 5
Mathematics
  • Stacey Warren - Expert brainly.com
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schrodinger
  • schrodinger
I got my questions answered at brainly.com in under 10 minutes. Go to brainly.com now for free help!
anonymous
  • anonymous
someone tell me how to do this
anonymous
  • anonymous
http://chemed.chem.purdue.edu/genchem/topicreview/bp/ch1/sigfigs.html
Agentjamesbond007
  • Agentjamesbond007
2 significant digits means x.xx (2 numbers after the decimal point; even if it is a while number). Simply round from the numbers right to left and stop after the 3rd digit after the decimal place. Example: rounding 3.7456 would be 3.75

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anonymous
  • anonymous
what abt 4 significant digits
Agentjamesbond007
  • Agentjamesbond007
Then, you'll need to have 4 digits after the decimal place. The same would be applied, but if say you need to round the number 5, it would be 5.0000 Significant digits (significant figures) are usually used for noting accuracy.
anonymous
  • anonymous
oh ok thanks
Agentjamesbond007
  • Agentjamesbond007
You're Welcome!
anonymous
  • anonymous
do you kno how to do scientific notations as well
anonymous
  • anonymous
if you do, can you show me how please
anonymous
  • anonymous
I do
anonymous
  • anonymous
how do you do it
anonymous
  • anonymous
can you giv me an example
Agentjamesbond007
  • Agentjamesbond007
Scientific notation is basically getting a very big (or small) number, starting from the end (if big) or beginning (if small [decimal]), and count the place values from the initial point to a decimal point after the number. example: 440000 4.4x10^5 Here, you need to put an imaginary decimal point at the end of the number and shift it until you get the number 4.4. Count the place values and that's your x10 exponent. works the same way in a very small number 0.00002 2.0x10^-5

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