There are 2.21 x 10^24 atoms of phosphorus in 3.65 moles of phosphorus triiodide.
There are 1.34 x 10^24 plutonium atoms in 2.2 moles of plutonium metal. This is calculated using Avogadro's number (6.022 x 10^23) to convert from moles to atoms.
If the chlorine is in its normal state of diatomic molecules, there are 16.0 moles of chlorine atoms in 8.00 moles of chlorine. The number of atoms is then 16 times Avogadro's number = 9.64 X 1024, to the justified number of significant digits.
There are 4.84 x 10^24 atoms present in 8.00 moles of zirconium because one mole of any element contains Avogadro's number of atoms, which is 6.022 x 10^23.
Since each N2O molecule contains 2 nitrogen atoms, the number of moles of N2O molecules would be half of the moles of nitrogen atoms. Therefore, in this case, there would be 2.615 moles of N2O molecules present in the sample.
0.0845 moles of tungsten is equal to 0,50887.10e23.
4,80 moles of Fe contain 28,9062761136.10e23 atoms.
4,37.10e-18 C atoms are equivalent to 7,25.10e-6 moles.
1. Three moles of sodium contain 18,06642387.1023 atoms. 2. The mass of three moles of sodium is 68,97 grams.
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Benzene has the molecular formula C6H6, so there are 6 moles of hydrogen atoms in 1 mole of benzene. Therefore, in 2 moles of benzene, there are 2 * 6 = 12 moles of hydrogen atoms.
There are 2.21 x 10^24 atoms of phosphorus in 3.65 moles of phosphorus triiodide.
3KNO3, so 9 oxygen atoms.
There are 1.34 x 10^24 plutonium atoms in 2.2 moles of plutonium metal. This is calculated using Avogadro's number (6.022 x 10^23) to convert from moles to atoms.
In CS2, there is 1 sulfur atom per molecule. Therefore, 4.2 moles of CS2 would contain 4.2 moles of sulfur atoms.
If the chlorine is in its normal state of diatomic molecules, there are 16.0 moles of chlorine atoms in 8.00 moles of chlorine. The number of atoms is then 16 times Avogadro's number = 9.64 X 1024, to the justified number of significant digits.
There are 4.84 x 10^24 atoms present in 8.00 moles of zirconium because one mole of any element contains Avogadro's number of atoms, which is 6.022 x 10^23.