There are four significant figures in the measurement 1.050 L.
To write 1042 L to two significant figures, you'll need to use scientific notation. It can't be 1000 L, because that has only one significant figure, because trailing zeros with no decimal point are not significant. To write 1042 L to two significant figures, you need to write it as 1.0 × 10³ L.
It already is rounded to three significant figures.
The most accurate answer is 0.2 mol/kg.Related Information:The number of significant figures in the final answer must be based on the given with the least number of significant figures which is 2L.
Density= mass/volume. D= 3.0g/1.0L D= 3.0g/L Make sure you write 3.0g/L and not just 3 so that you have the right number of significant figures. Also, make sure that your instructor wants the answer in g/L because density is usually measured in g/mL.
You solve this using the ideal gas law: PV = nRT and solve for n (moles)n = PV/RT = (2.62 atm)(47.8 L)/(0.0821 Latm/Kmol)(775K) n = 1.97 moles (3 significant figures)
There are 3 significant figures in this measurement.
There are 3.
There are three.
Four.
3.134
4 of them.
When divided by a calculator 45.67kg/3.42L equals 13.35 kg/L. Of the two quantities the highest common certainty we have is the 3 significant figures from the volume. Therefore the answer would be 13.4 kg/L rounded to three places.
Significant figures are calculated using various rules.ÊAll non-zero numbers are significant and all zeros that are to the right of the decimal point as well as at the end of a number are significant.ÊTherefore, 1.050L has 4 significant figures.
98.5 L
The proper number of significant figures for 7800 L depends on how the number is presented. If it is written as 7800 with no decimal point, it typically has three significant figures. However, if it were written as 7800. or in scientific notation (e.g., 7.8 × 10³), it would have four significant figures. To determine the exact number of significant figures, additional context or notation is required.
9
The number of significant figures in 0.0004 L is 1. In scientific notation, trailing zeros to the right of the decimal point are considered significant. Therefore, in this case, only the non-zero digit (4) is significant.