That depends a lot on what exactly you are measuring. With very precise devices, time can be measured to something like 15 significant figures; in most other cases, the number of significant digits is much less - sometimes only one or two, or even less.
The answer depends on the experiment, the effort put into ensuring accuracy, the quality of the instruments used in the experiment and to measure the outcomes.
5 significant figures Each figure that contributes to the accuracy of a value is considered significant. So 2.9979 has 5 significant figures. The 10^8 does not contribute to the accuracy as it simply indicates the number of trailing zeroes (i.e. 299,790,000) that are simply a result of rounding from the actual value (299,792,458)
It only has 3 significant figures, 863.
This is because the uncertainty in your answer is determined by the least precise measurement. It's no use expecting your answer to be known to 4 decimal places if you are only measuring to the nearest whole mile.
A measurement that has a larger number of significant figures has a greater reproducibility, or precision because it has a smaller source of error in the estimated digit. A value with a greater number of significant figures is not necessarily more accurate than a measured value with less significant figures, only more precise. For example, a measured value of 1.5422 m was obtained using a more precise measuring tool, while a value of 1.2 m was obtained using a less precise measuring tool. If the actual value of the measured object was 1.19 m, the measurement obtained from the less precise measuring tool would be more accurate.
significant figures make data analysis less ambiguous and therefore much easier.. toindicatethe number of digits in a measurement
80.0675
The answer is 5 significant figures. The Zeros behind the decimal count as significant figures.
4 significant figures. Zeros after the decimal are always significant.
8 significant figures. The decimal makes the first 5 zeros significant while the two zeros after the decimal are significant because there is a significant figure earlier (2).
1. All non-zero digits are significant. For example, 295 has three significant figures. 2. Leading zeroes in front of a decimal are not significant. For example 0.295 has three significant figures. 3. Zeroes between other significant figures are significant. For example 2095 has four significant figures. 4. Trailing zeroes after a decimal are significant. For example 295.0 has four significant figures. And 2950 has three significant figures because the trailing zero does not occur after a decimal.
significant figures.
There are 5 significant figures, the six plus the four zeroes. The zeroes are significant figures due to the inclusion of the decimal - with no decimal there would only be one significant figure (the six).
With the decimal point, all digits are counted as significant figures. Then, there are 5 significant figures for the given number.
The given decimal figure has 5 significant figures.
The number of significant figures after the decimal place matches the number of significant figures before the computation of the logarithm. Thus ln(3.02) would compute to 1.105. Three significant figures to four significant figures (3, after the decimal place).
32.110 has five significant figures, as the last 0 is unnecessary, but is included for accuracy. Expressed with four significant figures, it is 32.11
Five. If you write numbers representing the numbers in a calculation or an answer, then the number of significant figures is the number of figures written down. The number of significant figures in 351.739002 is 9; Don't confuse "significant figures" with "decimal places". The number above has 6 decimal places.