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Untitled - Kelly Walsh High School

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Mass, Moles, and Equations 39<br />

Quick Tip<br />

As a good check, add all the percentages together. They should equal to 100 %<br />

or be very, very close.<br />

In the problem above, we determined the percentage data from the chemical<br />

formula. We can determine the empirical formula if we know the percent compositions<br />

of the various elements. The empirical formula tells us what elements<br />

are present in the compound and the simplest whole-number ratio of elements.<br />

The data may be in terms of percentage, or mass or even moles. However, the<br />

procedure is still the same—convert each element to moles, divide each by the<br />

smallest, and then use an appropriate multiplier if necessary. We can then<br />

determine the empirical formula mass. If we know the actual molecular mass,<br />

dividing the molecular formula mass by the empirical formula mass, gives an<br />

integer (rounded if needed) that we can multiply each of the subscripts in the<br />

empirical formula. This gives the molecular (actual) formula, which tells what<br />

elements are in the compound and the actual number of each.<br />

An analysis of a gas sample found 2.34 g of nitrogen and 5.34 g of oxygen present.<br />

What was the empirical formula of this gas?<br />

1 mol N<br />

(2.34 g N)a b 0.167 mol N a0.167b<br />

1.00<br />

14.0 1 g 0.167<br />

(5.34 g N)a<br />

1 mol O<br />

16.00 g<br />

b 0.334 mol O a0.334b<br />

2.00<br />

0.167<br />

The data indicates that the nitrogen and oxygen are present in a 1:2 ratio.<br />

Therefore, the empirical formula is NO 2.<br />

If we determined that the actual molecular mass of this gas was 92.00 g/mol, what<br />

is the molecular formula?<br />

The empirical formula mass is 46.00 g/mol. Dividing the actual molar mass by<br />

the empirical molar mass gives:<br />

92.00 g>mol<br />

2<br />

46.00 g>mol<br />

Therefore, the molecular formula is twice the empirical formula or N 2O 4.

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