Percent Yield Worksheets
This page is a free, printable percent yield worksheet with 15 problems split into three difficulty tiers (Foundation, Intermediate, Challenge) plus a full answer key. Work each problem by hand, check your final answer against the key, and use the site's calculators to confirm your method rather than just the number itself.
What This Worksheet Covers
This worksheet is a set of 15 percent yield practice problems written in the plain-text style of a classroom handout: each problem states its given values directly, and the working space is left blank for you to fill in on paper. It is different from the worked examples page, which walks through the full calculation for each scenario line by line, and from the practice problems page, where each card has a toggle you click to reveal a step-by-step solution. This page gives you the raw numbers up front and nothing else until you reach the answer key at the end, which is closer to how percent yield is usually assigned as homework or handed out before an exam.
All 15 problems rely on the same relationship covered on the percent yield formula page: percent yield equals actual yield divided by theoretical yield, multiplied by 100. Some problems ask you to solve for percent yield directly. Others ask you to rearrange the formula to solve for actual yield or theoretical yield instead. The later problems add a calculation step before the formula can even be applied, such as a mass-to-mole conversion, a mole-ratio comparison, a limiting reagent check, or balancing an equation that is given unbalanced.
How the Three Tiers Are Organized
The worksheet is split into three tiers of five problems each, arranged from simplest to most demanding. The table below summarizes what each tier tests and roughly how much setup work is needed before the percent yield formula is applied.
| Tier | Focus | Problems | Extra steps before the formula |
|---|---|---|---|
| Foundation | Direct plug-in of actual, theoretical, or percent yield | 5 | None; values are given in matching units |
| Intermediate | One added step, such as a mole conversion or a simple 1:1 stoichiometry ratio | 5 | One extra calculation before the formula applies |
| Challenge | Limiting reagent identification, multi-step synthesis, equation balancing, or diagnosing an impossible result | 5 | Two or more (balancing, mole ratios, molar mass, limiting reagent check) |
Foundation problems are meant for a first pass through the formula itself. Every value you need is already in matching units, so the task is choosing the correct rearrangement of the percent yield equation and plugging in carefully. Intermediate problems add one realistic complication, such as reporting the actual yield in moles instead of grams, describing a reaction in terms of a 1:1 mole ratio, or stating the theoretical yield in kilograms while the actual yield is given in grams. Challenge problems combine multiple steps in the order a real lab report would require them: figuring out which reactant runs out first, carrying a result through two reaction steps, or balancing a chemical equation before any stoichiometry can be done at all.
How to Use This Worksheet Effectively
Attempt every problem before looking at the answer key, even the ones that look easy. Percent yield problems are graded on process as much as on the final number, and skipping ahead to the key teaches you to recognize an answer rather than to produce one. Work each problem on paper with your units labeled at every step, since the most common point of failure in this topic is not the formula itself but a mismatched unit, a forgotten mole conversion, or a mixed-up reactant when two starting materials are given.
If a problem comes out wrong, resist the urge to just read the correct answer and move on. Re-derive the problem from scratch instead: rewrite the given values, reconfirm which quantity is being solved for, and redo the arithmetic before checking again. This catches the specific step where the error happened, which is usually more useful than the answer itself. Once you have a number you are confident in, use the percent yield calculator to check your working method rather than only your final digit. If the calculator's result matches yours but your intermediate steps do not match what it implies, that mismatch is worth tracking down before you move to the next problem.
Print-Optimized Format for Classroom or Self-Study
This page is formatted to print cleanly on standard paper for classroom handouts or self-study sessions. The 15 problems are laid out in their three tiers first, followed by the answer key as a separate block at the end, rather than interleaving answers next to each problem. That separation matters if a teacher wants to hand out only the problem set and hold back the key until class review, or if a student wants to fold the page so the answers are hidden during a timed practice run.
Because the answer key is a flat list of final numbers with no step-by-step work shown, it can be photocopied or trimmed separately from the problem sheet without losing any of the questions. If you need to see the full reasoning behind a similar calculation instead of just a final answer, the worked examples page and the practice problems page both show complete step-by-step solutions for comparable problems, and are a better starting point than this worksheet if you are learning the method for the first time.
A blank page also gives you room to show your own reasoning the way an instructor would grade it: labeled given values, a clear formula rearrangement, and a final boxed answer with correct units. Writing the work out fully, even for the Foundation tier, builds the habit that pays off once the problems reach the Challenge tier, where several intermediate quantities have to be tracked at once before the last calculation is even possible.
Reviewing the Percent Yield Formula Before You Start
Percent yield compares what you actually collected from a reaction to what the balanced equation predicts you should collect. The theoretical yield is calculated from stoichiometry, assuming the limiting reactant converts completely with no losses, while the actual yield is the mass or amount actually measured after the reaction and any purification. Dividing actual by theoretical and multiplying by 100 gives the percent yield, and a full breakdown of this relationship, including common unit pitfalls, is on the formula page.
Several Intermediate and Challenge problems on this worksheet also require identifying a limiting reagent, converting between mass and moles, or balancing an equation before percent yield can be calculated at all. If any of those steps feel unfamiliar, review them on the chemistry guide before attempting the later tiers, since the worksheet assumes you already know how to convert grams to moles and how to compare mole ratios between two reactants.
Limiting reagent problems in particular trip up students who otherwise understand the percent yield formula, because the theoretical yield has to be based on whichever reactant runs out first, not on whatever reactant happens to be listed first in the problem. Before starting the Challenge tier, convert each given mass to moles, compare each mole amount to what the balanced equation requires, and confirm which reactant is actually limiting before calculating any theoretical yield.
Where to Go Next After This Worksheet
Once you have checked your 15 answers against the key, the next useful step depends on how many you got right on the first attempt. If most of your answers matched, try the practice problems page, which covers similar problem types with toggle-open solutions so you can check your reasoning one step at a time instead of only the final number. If several answers did not match, or a whole tier felt unfamiliar, work through the worked examples page first, since it explains the full calculation for each type of problem before you attempt more practice on your own.
For a refresher on the underlying relationship before your next attempt, the percent yield formula page covers the equation and its two common rearrangements, and the chemistry guide covers the surrounding concepts, including limiting reagents and mole conversions, in more depth than this worksheet's problems alone can teach.
Foundation
- A synthesis reaction produces an actual yield of 18.5 g of product. The theoretical yield calculated from the balanced equation is 22.0 g. Calculate the percent yield.
- A reaction has a theoretical yield of 45.0 g and produced a percent yield of 76.0%. Calculate the actual yield obtained, in grams.
- A student obtains an actual yield of 27.4 g of product, which corresponds to a percent yield of 68.5%. Calculate the theoretical yield, in grams.
- A reaction run in the lab gives an actual yield of 9.60 g. The theoretical yield for the same reaction is 12.8 g. Calculate the percent yield.
- A reaction has a theoretical yield of 15.0 g and a percent yield of 92.0%. Calculate the actual yield obtained, in grams.
Intermediate
- A reaction produces 5.40 g of carbon dioxide gas (molar mass 44.01 g/mol). Based on the amounts of starting material used, the theoretical yield was calculated to be 0.150 mol of CO2. Convert the actual yield to moles and calculate the percent yield.
- In the reaction A -> B, 0.250 mol of A is consumed completely, reacting in a 1:1 mole ratio with B. The molar mass of B is 88.0 g/mol, and the actual yield recovered is 19.8 g. Calculate the theoretical yield in grams, then find the percent yield.
- A multi-step synthesis has a calculated theoretical yield of 0.420 mol of final product. After purification, the chemist recovers 0.365 mol of product. Calculate the percent yield directly from the mole values.
- During recrystallization, 14.0% of the theoretical product mass is lost in the mother liquor. The theoretical yield is 50.0 g. Calculate the actual yield recovered, then calculate the percent yield.
- A reaction is run on a small scale, and the theoretical yield is calculated to be 0.0850 kg of product. After the reaction, 62.0 g of product is actually recovered. Convert the theoretical yield to grams and calculate the percent yield.
Challenge
- Nitrogen and hydrogen gas react according to N2 + 3H2 -> 2NH3. A reaction vessel contains 28.0 g of N2 (molar mass 28.0 g/mol) and 4.24 g of H2 (molar mass 2.02 g/mol). The molar mass of NH3 is 17.0 g/mol. Determine which reactant is limiting, calculate the theoretical yield of NH3, and find the percent yield if 19.6 g of NH3 is actually recovered.
- A two-step synthesis begins with 12.0 g of compound A (molar mass 60.0 g/mol), which converts completely to compound B in a 1:1 mole ratio. All of compound B then converts to compound C in a 1:2 mole ratio (1 mol of B produces 2 mol of C). The molar mass of C is 45.0 g/mol. If 15.3 g of C is actually recovered at the end of both steps, calculate the overall theoretical yield of C and the overall percent yield.
- A student calculates a theoretical yield of 8.40 g for a product, then reports an actual yield of 9.10 g. Calculate the percent yield obtained, and state why a percent yield above 100% for a pure, dry product is not chemically possible.
- Balance the following equation, then use it to solve the problem: Al + O2 -> Al2O3. A reaction begins with 10.8 g of Al (molar mass 27.0 g/mol) reacting with excess O2. The molar mass of Al2O3 is 102.0 g/mol. If 18.7 g of Al2O3 is actually recovered, calculate the theoretical yield and the percent yield.
- In the reaction 2H2 + O2 -> 2H2O, a chemist begins with 4.04 g of H2 (molar mass 2.02 g/mol) and excess O2. The molar mass of H2O is 18.0 g/mol. If the actual yield of water recovered is 30.9 g, calculate the theoretical yield and the percent yield.
Answer key
- 84.1%
- 34.2 g
- 40.0 g
- 75.0%
- 13.8 g
- 81.8%
- 90.0%
- 86.9%
- Actual yield 43.0 g; percent yield 86.0%
- 72.9%
- H2 is limiting; theoretical yield 23.8 g NH3; percent yield 82.4%
- Theoretical yield 18.0 g; overall percent yield 85.0%
- 108%; a value above 100% means the recovered sample was not pure and dry, likely containing residual solvent, moisture, or unreacted starting material
- Balanced equation 4Al + 3O2 -> 2Al2O3; theoretical yield 20.4 g; percent yield 91.7%
- Theoretical yield 36.0 g; percent yield 85.8%
Frequently asked questions
Are these worksheets free to use?
Yes, this worksheet is free to use with no account, sign-up, or payment required. All 15 problems and the full answer key are available directly on this page, and you can return to it as many times as you like. Print it, work through it on screen, or copy the problems into your own notes for repeated practice.
Can I print these worksheets for a classroom?
Yes, the page is formatted to print cleanly, with the 15 problems grouped by tier first and the answer key as a separate block at the end. That layout lets a teacher print and hand out only the problem set, holding the key back until review, or trim the answer section off entirely before copying for students.
How are the three tiers different?
Foundation problems are direct plug-ins of the percent yield formula with no extra setup needed. Intermediate problems add one additional step, such as a mole conversion, a unit change, or a simple 1:1 stoichiometry ratio. Challenge problems require two or more steps, including limiting reagent identification, multi-step synthesis, or balancing an equation before any calculation can begin.
Should I check the answer key before or after attempting a problem?
Attempt the problem fully before checking the answer key. Checking early trains you to recognize a correct answer rather than to produce one from the given values. Work each problem with labeled units on paper, arrive at your own number, and only then compare it to the key to confirm your result or catch a mistake.
Do the worksheets show step-by-step solutions?
No, this worksheet shows only final answers in the answer key, matching how a real classroom handout is usually structured. If you want the full step-by-step reasoning behind similar calculations, the worked examples page walks through each type in detail, and the practice problems page lets you reveal a step-by-step solution for each individual problem with a toggle.
What level of chemistry course are these worksheets suited to
This worksheet suits introductory high school and first-year college general chemistry courses, where percent yield is typically introduced alongside stoichiometry and limiting reagents. Foundation and Intermediate tiers match standard homework difficulty, while the Challenge tier, with its limiting reagent and multi-step problems, matches material usually covered later in the same course or reviewed before an exam.
Can I use the site's calculators to check my worksheet answers
Yes, the site's percent yield calculator on the homepage will confirm your final number once you have worked a problem out by hand. Enter the same actual and theoretical yield values from the problem and compare the result to your own calculation. Use it to check your working method as well as the answer, not as a substitute for doing the calculation yourself.
How many problems are on the worksheet?
There are 15 problems total, arranged in three tiers of five problems each: Foundation, Intermediate, and Challenge. The tiers increase in difficulty, moving from direct plug-in calculations to problems requiring mole conversions, limiting reagent identification, equation balancing, or multi-step synthesis before the percent yield formula can be applied.
Is there an answer key included?
Yes, a complete answer key with all 15 final answers is included at the end of the worksheet, in the same order as the problems appear across the three tiers. The key lists only the final numeric answers, without showing the intermediate steps, so it can be separated from the problem set for classroom use if needed.
What should I do if I get an answer wrong?
Re-derive the problem from scratch rather than simply reading the correct answer and moving on. Rewrite the given values, confirm what quantity you were solving for, and redo the calculation with units labeled at each step. This usually reveals the exact point where the error occurred, whether it was a unit mismatch, a mole conversion, or an arithmetic slip, which is more useful than the answer alone.