Chapter 3

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Chapter 3

Mass Relationships in Chemistry;

Stoichiometry

Mass

Atomic masses are relative, representing the mass of an atom of one element compared to the mass of another.

Carbon-12 is the standard and its mass is assigned a value of 12 amu.

Atomic Mass and Isotopic Abundance

Silicon consists of three stable isotopes whose atomic masses and abundances are as follows:

Si-28 27.98 amu 92.2%

Si-29 28.98 amu 4.7%

Si-30 29.97 amu 3.1%

Answer: 28.1 amu

% Composition

Percent composition = total mass of element/total mass of compound X 100

Empirical Formula

 Determine the mass of each element.

 Determine the number of moles of each element by dividing by the atomic mass of that element

 Find smallest number of moles.

 Divide the number of moles of each element by the smallest number of moles

 Number of moles are subscripts.

Examples

A sample of compound is made up of 78.20 g of potassium and 32.06 g sulfur. What is the empirical formula?

78.20 g K x 1 mol K/39.10 g K = 2.000 mol K

32.06 g S x 1 mol S/32.06 g S = 1.000 mol S

Divide each by 1.000

K2 S1

Formula: K

2

S

A compound has the following percent composition.

31.9 % K 29.0 % Cl 39.1% O

To find the mass of each element, assume 100.0 g of compound.

31.9 g K 29.0 g Cl 39.1 g O

31.9 g K x 1 mol K/39.10 g K = 0.816 mol K

29.0 g Cl x 1 mol Cl/35.35 g Cl = 0.818 mol Cl

39.1 g O x 1 mol O/16.00 g O = 2.44 mol O

Ratios: K 0.816/0.816 = 1

Cl 0.818/0.816 = 1

O 2.44/0.816 = 2.99

Simplest formula: KClO

3

Rounding to determine integer ratios

To get an integer, it is ok to round down by at most 0.1.

 2.09 can be rounded down to 2

To get an integer, it is ok to round up by at most 0.1.

 2.93 can be rounded up to 3

 If that is not possible, multiply each ratio by small whole numbers until multiplication by one small number yields ratios that are all integers.

 1.50 x 2 = 3 1.33 x 3 = 4

Molecular Formulas

Multiple: molar mass/simplest formula mass

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