3.977 mol
6.941
To work this out, the stoichiometry formula n=m/M will be used. as the Atomic Mass of lithium is 6.941, the equation would be stated as, n=6/6.941.
this equals 0.864429Mol. however this would be written as 0.9 mol due to significant figures.
For this you need the atomic mass of Li. Take the number of grams and divide it by the atomic mass. Multiply by one mole for units to cancel.
6.35 grams Li / (6.94 grams) = .915 moles Li
18.3 divided by 7 (atomic mass) = 2.614 moles.
2.20 x 10^24
how many moles in 0.550 g of lithium
How many lithium atoms are in 10.56 g of lithium
2 Li + Br2 = 2 LiBr is the balanced reaction eq'n. For the second part you need to calculate the moles. moles(Li) = 25 / 7 = 3.57 moles(Br2) = 25 / )80 x 2) = 0.15 BY mathematical equivalence of the reaction eq'n 2:1::2 = 0.3:0.15 :: 0.3 So only 0.3 moles (LI) will be reacted, leaving ( 3.57 - 0.3 = 3.27 moles) unreacted. ( That 22.85 g lithium unreacted) It will give a product mass of 7.2 g (LiBr)
The number of moles of carbon in 11,5 g of ibuprofen is 0,725.
The gram Atomic Mass of lithium is 6.941; this is the amount of lithium that contains Avogadro's Number of atoms. Therefore, in 18.7 g of lithium, there will be (18.7)/(6.941) times Avogadro's Number of atoms, or about 1.62 X 1024, to the justified number of significant digits.
3.977 mol
3.977 mol
0,0864 moles of lithium contain 0,6 g Li.
0.0000639mol
molar mass of lithium is 6.941 1.9g/6.941=0.273 answer= 0.273 moles
how many moles in 0.550 g of lithium
How many lithium atoms are in 10.56 g of lithium
to get the answer just take number of moles you have and multiply it by the molecular mass of the compound which is 22g/mol in lithium oxide's case. 23mol x 22g/mol = 506 g of Li2O
5.0 mol Li * 6.941 g/mol Li = 34.705 = 35 g Lithium
To determine the number of moles in 56.3 grams of Li2SO4, you need to know the molar mass of Li2SO4 which is approximately 109.9 g/mol. Use the formula: moles = mass/molar mass. Therefore, moles = 56.3 g / 109.9 g/mol = 0.512 mol.
The number of moles is mass in g/molar mass in g.
The formula is: number of moles = g Be/9,012.