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Q: What number do you get when rounding the number 0.002353 to 2 significant figures?
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Related questions

What number do you get when Rounding the number 200.601 to three significant figures?

201


What number do you get when rounding the number 275 to 2 significant figures?

You get 280.


What number do you get when rounding the number 2.45789 to there five significant figures?

2.4579


What number do you get when rounding the number 000721004 to three significant figures?

721000 is the result.


How would you simplify the expression 273.821 using significant figures?

273.821 contains 6 significant figures. Rounding that to Hundredths (5 sig. figures) it becomes 273.82 Rounding it to Tenths (4 sig. figures) it becomes 273.8 And Rounding it to the nearest whole number (3 sig. figures) it becomes 274 etc., etc.


How many significant figures does 4.0 have?

4.0 has two significant figure. Significant figures are worked out by finding the first number (working left to right) that is not zero. after finding this number count the number of figures that are shown including zero's


How many significant figures are in 9.090?

If the zeros are significant figures then 900 is correct to 3 significant figures. If rounding off has occurred then the answer could be 1 sf or 2sf. For example : If the original number was 903 and rounding off to the nearest ten was required then 900 is correct to 2 significant figures. If the number was 927 and rounding off to the nearest hundred was required then 900 is correct to 1 significant figure.


How do you round off of 361?

That depends to what number of figures you are rounding to. Rounded to one significant figure, 361 is approximately equal to 400. Rounded to two significant figures, this is equal to 360.


When is rounding a good idea?

Rounding is a good idea when:one of the components in a sum is given to fewer significant figures. Often, the answer cannot contain more significant figures (sf) than the lowest sf of its components.the exact answer is irrational (or transcendental) and it is impossible not to round the answer.


Rules in determining significant figures in four fundamental operations?

The simple rule is: no more significant figures than the least accurate of the values in the computation. For multiplication and division, the result should have as many significant figures as the measured number with the smallest number of significant figures. For addition and subtraction, the result should have as many decimal places as the measured number with the smallest number of decimal places. (Rounding off can be tricky, but that would be another thread)


How do you Round 0.000 763 21 cg to three significant figures?

Answer: 0.000763 Explanation: The significant figures (also called significant digits and abbreviated sig figs) of a number are those digits that carry meaning contributing to its accuracy. The concept of significant figures is often used in connection with rounding. Rounding to n significant figures is a more general-purpose technique than rounding to n decimal places, since it handles numbers of different scales in a uniform way. To round to n significant figures start Start with the leftmost non-zero digit, if you are going to use in unbiased rounding, .075 becomes .07. But if you are going to use biased rounding, .075 becomes .08 Any way, in your case, 0.00076321 becomes 0.000763


How many significant figures in this number 0.115?

Three significant figures are in this number.