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Determining Number of Significant Figures (Sig Figs)

1.All non-zero numbers are significant. 6924 has four sig figs.

2.Leading zeros are not significant. 0.0003679 has four sig figs.

3.Zeros between other significant figures are significant. 0.00041092 has five sig figs.

4.Trailing zeros are significant if there is a decimal. 0.046802000 has eight sig figs.

Multiplication and Division

Round the answer to the same number of significant figures (sig figs) as the measurement with the fewest sig figs in the problem.

34.9cm x 4.7cm = 164.03cm2 = 160cm2 (rounded to two sig figs)

271.0g/99.8cm3 = 2.71543g/cm3 = 2.72g/cm3 (rounded to three sig figs)

Addition and Subtraction

Round the answer to the fewest decimal places as the measurement with the fewest decimal places.

9.45kg + 8.329kg = 17.78kg (rounded to two decimal places)

Rounding Rules:

1) If the number to be dropped is less than four, keep the number in front the same. So 3.43 would be rounded to 3.4 .

2) If the number to be dropped is greater than five, round the number in front up by 1. So 3.46 would be rounded to 3.5 .

3) If the number to be dropped is exactly five, keep the number in front the same if it is even. If the number in front is odd, round up by 1. So 4.65 rounds to 4.6, and 4.75 rounds to 4.8.

Regarding Rounding Rule 3: Many, if not most teachers teach that if the number to be dropped is five or greater, round up by 1, regardless of whether the number before the five is even or odd. So that 4.65 would round to 4.7, and 4.75 would round to 4.8.

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Q: Identify the rules of significant figure?
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Related questions

Are exact quantities considered when applying significant figure rules?

No, exact quantities are not considered when applying significant figure rules. Exact quantities are known with complete certainty and do not impact the uncertainty associated with measured quantities. Significant figures are only counted based on measured values.


What are the rules for significant figures in addition?

The rules of significant figures are as follows;1) Significant figures are the first digit in the number that isn't a '0'. Doesn't matter how far behind or in front of the decimal point it is.1st Significant figure of 5098 is 5000. The first number that isn't a '0'.When you get onto the 2nd is when it gets confusing. After the first significant figure, any number which comes after it is a significant figure regardless of whether it is a Zero.Thus the second significant figure of 5098, is 5000 too.And the third? Well, it's the third number in.So the third is 5090.In addition, you add significant figures like any other number. Due to the fact that it is rounded off, however, it will not be exact.


How does the precision of a calculated answer compare to the precision of the measurements use to obtain it?

the precision of the answer must have the same number of significant digits as the measurement with the least significant digits- the site explains the rules and how to identify significant digits


Who many significant numbers does 0.5 have?

0.5 has one significant figure. The zero is simply a place holder to indicate the position of the decimal point. Refer to the related link for rules for significant figures.


What is 1 significant figure of 37.753?

37.753 rounded to one significant figure becomes 40


How do you round 0.00076321 into 3 significant?

Two rules associated with significant figure :-. When rounding off numbers is "If the first figure to be discarded is 5 or more then the previous figure is increased by 1". Zeros must be kept to show the position of the decimal point or to indicate that zero is a significant figure. Then 0.000 must be kept to show the position of the decimal point. 763 are thus the three significant figures and no change is required as the first figure to be discarded is 2 and this is less than 5. The answer to 3 significant figures is 0.000763


What is 6276 as a significant figure?

6276 as a significant figure would be 4 significant figures.


What is 9862 to 1 significant figure?

When expressing a number to one significant figure, you round the number to the nearest power of 10. In this case, 9862 to one significant figure would be 10,000. This is because the first digit from the left is 9, which is closer to 10 than 10000.


How do you write 1000 with one significant figure?

1000 is written with one significant figure, with only the 1 being a significant figure.


How many significant figures does 1 has?

It has 1 significant figure.


What is significant figure of 0.000169?

The first significant figure of 0.000169 is the 1 and it has 3 significant figures.


Significant figure 2.00?

The significant figure 2.00 has to do with the certainty of a measurement.