0
2 significant figures.
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How many significant digits are there in the measurement 0.0548 g?
Three.
How many significant digits are in this number 0.003 g?
There is 1 significant figure in this measurement.
How many significant figures are in 589 g?
Three - all nonzero digits are significant.
How many significant figures are in the measurement 0.20 g?
There are 2 significant figures in this measurement.
How many significant figures are in 2.0023 g?
5
How many significant digits does it have 50.4 g?
Three - zeros between significant digits are significant.
How many significant digits do 43 g have?
2 significant figures.
How many significant digits are in 20.009g?
20.009 has five significant digits. The g isn't a digit and probably stands for grams.
How many significant digits are there in the measurement 0.0548 g?
Three.
How many significant digits are in this number 0.003 g?
There is 1 significant figure in this measurement.
How many significant digits does the following number have 0051 g?
Two
How many significant figures are in 589 g?
Three - all nonzero digits are significant.
Which of these measurements has 2 significant digits 50.4 g?
50.4 has three significant digits.
How many significant figures does 143 g have?
143 g has three significant figures. The leading zeros are not considered significant.
What is the mass in grams for 5 moles of Mg with the correct number of significant digits?
The molar mass of magnesium (Mg) is 24.305 g/mol. To find the mass of 5 moles of Mg, you would multiply the number of moles by the molar mass: 5 moles x 24.305 g/mol = 121.525 g. Since the molar mass has 5 significant digits, the mass should be rounded to 5 significant digits as well, giving a final answer of 121.53 g.
The mass of a sample is 0.001580 g The number of significant figures in this measurement is?
The number of significant figures in 0.001580 g is five because all the non-zero digits are significant, and the zero positioned in-between non-zero digits is also significant.
What If you add a mass of 3.7 g to a mass of 9.495 g the sum with the correct number of significant digits is?
It is 13.2 grams.
