| INTRO CHEMISTRY I CHEM 1305 |
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To determine the molecular or formula mass of a compound (also referred to as the atomic mass unit; amu), multiply the number of atoms of a particular element in a compound by the atomic mass of that element, then add the partial molecular masses together to determine the total molecular mass of the compound (right click here to practice formula mass).
Example:
Calculate the molecular mass of H2O.
| Element | number of atoms | atomic mass | partial mass of element |
| H | 2 | 1.0 | 2.0 |
| O | 1 | 16.0 | 16.0 |
| Molecular mass of H2O | 18.0 amu | ||
Molecular mass is a term which applies only to compounds that exist as molecules and are held together by covalent bonds. Formula mass is a term which applies to compounds that exist as ions and form ionic bonds. These ionic compounds are referred to as formulas.
One mole of any element contains 6.02 x 1023 atoms of the element and is equal to the atomic mass of the element expressed in grams.
One mole of a compound contains 6.02 x 1023 formula units or molecules, and this number of formula units or molecules has a mass equal to the formula or molecular mass expressed in grams.The atomic mass, formula mass, or molecular mass expressed in grams can also be referred to as the molar mass.
The molar mass is the mass in grams of one mole of any substance, element, or compound (right click here a to practice moles). Example: Calculate the number of moles in 80 grams of NaOH.


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Calculation of Percent Composition of Compounds
First determine the amu or mass of various elements in the compound. Determine the total amu or mass of the compound. Divide the amu or mass of each element by the total mass and multiply by 100
(right click here practice percent composition).| Element | number of atoms | atomic mass | partial mass of element | % composition |
| H | 2 | 1.0 | 2.0 | 2/18 x 100 = 11.1 |
| O | 1 | 16.0 | 16.0 | 16/18 x 100 = 88.9% |
| Sum | 18.0 amu | 100% |
To determine the empirical formula of a compound containing 80% carbon and 20% hydrogen with a molecular mass of 45 amu, convert the percentages to grams of each element assuming a total mass of 100 grams. This would give 80 grams of carbon and 20 grams of hydrogen.
Next, convert the grams of each element to moles: the moles of carbon would be 6.67 moles and the moles of hydrogen would be 20 moles.
Next, find the smallest whole number ratio of each element by dividing the element with the least number of moles into the moles of all the other elements. This would give a ratio of one carbon for every three hydrogens.
Finally, write the empirical formula using the whole-number ratios of each element: CH3
Note: if one of the ratios is a decimal (
i.e. 1.5), multiple ALL the rations by 2 to obtain whole numbers.| % composition | grams | moles | ratio |
| %C = 80 % | 80 g | 80/12 = 6.67 | 6.67/6.67 = 1 |
| %H = 20% | 20 g | 20/1 = 20 | 20/6.67 = 3 |
| empirical formula = CH3 | |||
The molecular formula of the compound contains the actual number of atoms of each element present in one molecule of the compound. The molecular formula is a whole-number multiple of the empirical formula.
To determine the molecular formula, the formula mass (amu) of the formula must be known.
First, determine the empirical formula mass of the empirical formula.
| Element | number of atoms | atomic mass | partial mass of element |
| C | 1 | 12.0 | 12.0 |
| H | 3 | 1.0 | 3.0 |
| Empirical mass of CH3 = 15.0 amu | |||
Next, divide the molecular mass (45 amu) by the empirical mass (15 amu). This will always yield a whole number: 45 amu / 15 amu = 3.
This whole number is the number of times the molecular formula is bigger than the empirical formula. Simply multiple this whole number by the empirical formula to obtain the molecular formula.
The molecular formula is CH3 x 3 = C3H9
right click here to practice empirical and molecular formulas)