← BlogAP ChemistryStoichiometry

How to do basic stoichiometry in AP Chemistry: an example

All AP Chem students need to be able to solve this! Being able to do stoichiometry is one of the most important foundational skills in AP Chemistry as future units will build off it. Try the problem below and then check your answer and the explanation to see how you did.

September 30, 2026

What mass of O2 is required to react completely with 54.0 g of Al, given the balanced equation 4 Al + 3 O2 makes 2 Al2O3, with four answer choices: A 24.0 g, B 48.0 g, C 64.0 g, D 85.4 g.

What mass of OX2\ce{O2} is required to react completely with 54.0 g of Al\ce{Al}?

4 Al+3 OX2→2 AlX2OX3\ce{4Al + 3O2 -> 2Al2O3}
  • A) 24.0 g
  • B) 48.0 g
  • C) 64.0 g
  • D) 85.4 g

Solving this Problem

When converting from grams of one substance to grams of another, it is important to remember that we must first convert to moles as an intermediate step. The coefficients in the balanced equation tell us how many moles of each substance react together in a given reaction, but we have no conversion factor that allows us to go directly from grams of one substance to grams of another. Since we know how many grams of Al\ce{Al} we have, we should first convert it to moles so we use the coefficients in the equation to get from moles of Al\ce{Al} to moles of OX2\ce{O2}. Only once we have moles of OX2\ce{O2} can we find the mass of OX2\ce{O2} needed.

Step 1

We have 54.0g of Al\ce{Al} and we want to find out how many moles of Al\ce{Al} that is. First we should find the molar mass of Al\ce{Al} using the periodic table: 26.98 g/mol. This number means that every 1 mol of Al\ce{Al} weighs 26.98 g. This fraction can be used either way depending on whether you are solving for final units of grams or moles. Since we want to end with moles, I will flip the fraction and divide so the grams of Al\ce{Al} on the top and bottom cancel and we are left with moles of Al\ce{Al} for our units.

54.0 g Al×1 mol Al26.98 g Al=2.00 mol Al54.0 \cancel{\text{ g Al}} \times \frac{1 \text{ mol Al}}{26.98 \cancel{\text{ g Al}}} = 2.00 \text{ mol Al}

Step 2

Now is the most important part. We must go from 2.00 mol of Al\ce{Al} to moles of OX2\ce{O2}. To do this we look at the coefficients on the balanced equation. For every 4 moles of Al\ce{Al}, 3 moles of OX2\ce{O2} are required to produce 2 moles of AlX2OX3\ce{Al2O3}. Therefore, we can use the ratio 4 mol of Al\ce{Al} to every 3 mol of OX2\ce{O2} to convert:

2.00 mol Al×3 mol O24 mol Al=1.50 mol O22.00 \cancel{\text{ mol Al}} \times \frac{3 \text{ mol O}_2}{4 \cancel{\text{ mol Al}}} = 1.50 \text{ mol O}_2

Again, this ratio can be flipped either way depending on if you are going from moles of OX2\ce{O2} to moles of aluminum, or moles of aluminum to moles of OX2\ce{O2}. In this case, we want moles of Al\ce{Al} on the bottom so they cancel out and we are left with moles of OX2\ce{O2}.

Step 3

We are almost done. Now the last step is converting from moles of OX2\ce{O2} to grams of OX2\ce{O2}. Just like with Al\ce{Al}, start by finding OX2\ce{O2}'s molar mass using the periodic table. O\ce{O} is 16.0, but remember OX2\ce{O2} has 2 oxygens so we should double that. This means that there is 2 x 16 g of OX2\ce{O2} for every 1 mol of OX2\ce{O2}. Using this ratio we convert to grams:

1.50 mol O2×32.0 g O21 mol O2=48.0 g O21.50 \cancel{\text{ mol O}_2} \times \frac{32.0 \text{ g O}_2}{1 \cancel{\text{ mol O}_2}} = 48.0 \text{ g O}_2

The moles of OX2\ce{O2} cancel on the top and bottom, and just like that, we have our final answer and correct units! The answer is B, 48.0 g! Congratulations if you got this correct! The most important thing to remember is that our units from each step cancel with the next until you are left with the target unit (you can see this better with all the steps combined as shown below). If you are looking for more practice like this click the link below!

54.0 g Al×1 mol Al26.98 g Al×3 mol O24 mol Al×32.0 g O21 mol O2=48.0 g O254.0 \cancel{\text{ g Al}} \times \frac{1 \cancel{\text{ mol Al}}}{26.98 \cancel{\text{ g Al}}} \times \frac{3 \cancel{\text{ mol O}_2}}{4 \cancel{\text{ mol Al}}} \times \frac{32.0 \text{ g O}_2}{1 \cancel{\text{ mol O}_2}} = 48.0 \text{ g O}_2

Watch the full solution

Want more practice like this?

Studyfor5 has full AP Chemistry practice exams, FRQs graded in seconds with a rubric breakdown, and a predicted AP score so you always know where you stand.

Keep reading
All posts →