Verified for the 2025 AP Chemistry exam•Last Updated on March 17, 2025
In the previous section, we looked at qualitatively analyzing chemical reactions. Now, we’ll learn how to quantitatively analyze reactions using stoichiometry! It may seem like a lot of math at first, but once you do more practice, you’ll be more confident and become a stoichiometry master 👨🏫
In earlier units, you learned about moles, molar mass/molar volume, molarity, and Avogadro's number. Stoichiometry is all about using mole ratios and these measurements and manipulating them to get to our desired unit. First, let's recap some key concepts to understand in stoichiometry:
A mole ratio is a ratio of the amounts of two or more substances in a chemical reaction, expressed in moles. Without a mole ratio, it'd be difficult to use stoichiometry to quantify values in the laboratory. It’s important to comfortably know the relationship between certain units as we do mole ratios. Below is a list of these measurements:
You can find mole ratios by looking at a chemical reaction🧪. In the reaction below, 1 mole of C2H5OH (ethanol) and 1 mole of oxygen gas are needed to produce 2 moles of carbon dioxide and 3 moles of water. A sample mole ratio would be 1 mole of O2 to 2 moles of CO2. Keep in mind that 2 moles of CO2 to 1 mole of O2 would mean the same thing even though this may seem backward.
How many moles of potassium metal is required to fully react with 11.6 moles of water?
Write the chemical reaction, if it’s not given. Be sure to balance it to satisfy the law of conservation of mass. 2K (s) + 2H₂O (l) → 2KOH (aq) + H₂ (g)
Identify the known measurement. In this case, we’re given the value of 11.6 moles of water💧.
Since our given value is already in moles, we just need to write the appropriate mole ratio. We want a ratio that cancels❌ out the known measurement units (moles of H2O) and brings in the unit we want (moles of K).
Looking at the chemical equation, for every 2 moles of H2O, we need 2 moles of K metal.
** Note: Writing out the units and the molecule the value belongs to in the dimensional analysis will help you exponentially. Please do it!**
One way to make sure you’re writing the correct mole ratio is to keep track of the units in your work. Since we need the unit "moles of K," we have to ensure that every other unit gets canceled out:
If you have 105.2 g of ethanol (C₂H₅OH), what is the maximum volume of carbon dioxide that can form at STP?
Write the chemical equation and balance it: C₂H₅OH (l) + 3O₂ (g) → 2CO₂ (g) + 3H₂O (l)
Identify the known measurement: 105.2 g of ethanol.
Since our given value is in grams, we need to convert it to moles. To do this, we will calculate the molar mass (g/mol) of C₂H₅OH using the molar mass of each element found on the periodic table: 2(12.01g) + 6(1.008g) + 16.00g = 46.07 g/mol
Using this value, we can write a mole ratio to get rid of the unit of grams of ethanol.
Uh oh!😩 We don’t want moles of C₂H₅OH--we want the volume of carbon dioxide produced. Now that we have moles, though, we can go over to CO₂ with a mole ratio. Looking at the balanced chemical equation, for every 1 mole of C₂H₅OH, we can make up to 2 moles of CO₂.
Step 5
Almost there🎉! We have a unit of CO₂, but we want its volume. Since this reaction occurs at STP, we can use the value of the molar volume at STP.
Good work! With 105.2g of ethanol, we could make 102. L of CO₂😮.
You will see stoichiometry used with the ideal gas law (PV=nRT) and molarity (moles/mass or moles/volume, often denoted as M). Check out the practice problems to see how you’ll see them in problems.
🎥 Watch AP Chemistry teacher Mónica Gracida teach the basic concepts of stoichiometry.
Here is a neat list of the general steps for tackling stoichiometry problems:
The following reaction occurs at STP:
How many particles of BrF will be produced with 160.0g of Br2?
Step 1 includes using the molar mass of Br2 to convert to moles of Br2. Step 2 is the mole ratio of Br2 to BrF using their respective stoichiometric coefficients. Step 3 uses Avogadro's number to convert the number of moles to the number of particles of BrF.