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Solving Systems of Equations Word Problems Worksheets
We have previously learned about systems of equations. This is when you have multiple linear equations that have the same value for their unknown variables. this allows us to manipulate these equations in many different ways to determine those unknown variables. These systems are evident in many different real-world ways. Students will work with systems of equations that can be found within word problems in this problem set. The worksheets and lessons will show students how to setup up these problems and how to solve them.

Aligned Standard: HSA-REI.C.5
- Carpenter's Project Step-by-step Lesson - We're making chairs, but at what rate and how often?
- Guided Lesson - Making muffins, pearl necklaces, and making sandwiches.
- Guided Lesson Explanation - Create the system first and then find the sweet spot that they both fit into.
- Practice Worksheet - Our scenarios include candle making, buying books and fruit juices.
- Matching Worksheet - Fill in the missing numbers to make each word problem mathematically correct.
- Answer Keys - These are for all the unlocked materials above.
Homework Sheets
Some of these problems were so hard to get right that it took several tries.
- Homework 1 - A test has 20 questions worth a total of 100 points. There are two question types on the test. Matching questions are worth 4 points and multiple choice questions are worth 6 points. How many multiple choice and matching questions are there each?
- Homework 2 - 3 small vases and one large vase hold 6 liters of water. If you poured a full large vase into a small vase and filled it, you would still have 2 liters of water left in the large vase. How much water can a large vase hold?
- Homework 3 - Billy went to the fun park. He rode the water slide 5 times and the Ferris wheel twice. He spent $20 on the rides. Jenny rode the water slide 3 times and the Ferris wheel 3 times. Jenny spent $21 on rides. How much does it cost to go on the water slide?
Practice Worksheets
The flow here is set up to make students work a little harder as they go along.
- Practice 1 - Shelly wants to make cookies. She has two different sized cooking pans. She only uses one pan per flavor of cookie. On Saturday, she makes 12 pans of chocolate cookies and 10 pans of vanilla cookies for a total of 312 cookies. On Sunday, She makes 5 pans of chocolate cookies and 3 pans of vanilla cookies for a total of 116 cookies.
- Practice 2 - Ash sells dumplings at the local farmer’s market. On Monday, he sold 12 veggie dumplings and 15 meat dumplings for $69. On Tuesday, he sold 18 veggie dumplings and 7 meat dumplings for $57.
- Practice 3 - The sum of two numbers is 26. The difference of the same two numbers is 8. What are the numbers?
Math Skill Quizzes
The quizzes were hard to get set correctly. It took me a while to get the numbers to balance.
- Quiz 1 - Kelly had a great basketball game today. She made 39 points with 16 different shots. If she only made two and three point shots, how many of each did she make?
- Quiz 2 - At the movies, an adult ticket costs $9 and a kid’s ticket costs $6. If Mr. Fluffy brought 9 people and spent $69, how many kids did he pay for?
- Quiz 3 - A Snickers bar has 150 more calories than a large chocolate chip cookie. Donnie has 3 Snickers bars and 4 chocolate chip cookies for a total of 1,150 calories. How many calories are in each Snickers bar and Chocolate chip cookie?
What Are Systems of Equations in Math?
When you consider systems in mathematics, this normally refers to a series of linear equations that share the same values for their variables. Thus, we must learn the concepts of systems when we are learning algebra. Systems of the equation consist of at least two equations that have the same variables in them. In the concept, the number of equations is directly proportional to the number of variables present in them. Let us take an example which consists of variables x and y. You can communicate these types of problems in algebraic or narrative form.
There are number of different methods you can use to find the values of the variables within these systems. Here is an example of a system of equations: x + y = 6 and -3x + y = 2. Now, we need to solve them simultaneously, to get the values of x and y. When you solve them you will come across a condition. Let us resolve them. x = 6 - y : eq (a)| Here, we will place the value of x in the second equation. -3(6-y) + y = 2 unto -18 + 3y + y = 2 unto 4y = 18 + 2 unto y = 5. Now, we will place the value of y in eq (a). x = 6 - 5 therefore x = 1. The solution set is (1, 5). The condition is that on the graph, both lines will intersect at some point. Your goal by substituting values into the other equation is to locate this point. The best thing about this problem is that it easy to double check your solution. All you need to do is to plug the x and y value of your solution into both equations. If you are correct, they will work for both equations. For the purposes of this topic, we will focus on the narrative form with this topic, but to see it written algebraically is good to get us going.
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Solving Systems of Equations Real World Problems
Wow! You have learned many different strategies for solving systems of equations! First we started with Graphing Systems of Equations . Then we moved onto solving systems using the Substitution Method . In our last lesson we used the Linear Combinations or Addition Method to solve systems of equations.
Now we are ready to apply these strategies to solve real world problems! Are you ready? First let's look at some guidelines for solving real world problems and then we'll look at a few examples.
Steps For Solving Real World Problems
- Highlight the important information in the problem that will help write two equations.
- Define your variables
- Write two equations
- Use one of the methods for solving systems of equations to solve.
- Check your answers by substituting your ordered pair into the original equations.
- Answer the questions in the real world problems. Always write your answer in complete sentences!
Ok... let's look at a few examples. Follow along with me. (Having a calculator will make it easier for you to follow along.)
Example 1: Systems Word Problems
You are running a concession stand at a basketball game. You are selling hot dogs and sodas. Each hot dog costs $1.50 and each soda costs $0.50. At the end of the night you made a total of $78.50. You sold a total of 87 hot dogs and sodas combined. You must report the number of hot dogs sold and the number of sodas sold. How many hot dogs were sold and how many sodas were sold?
1. Let's start by identifying the important information:
- hot dogs cost $1.50
- Sodas cost $0.50
- Made a total of $78.50
- Sold 87 hot dogs and sodas combined
2. Define your variables.
- Ask yourself, "What am I trying to solve for? What don't I know?
In this problem, I don't know how many hot dogs or sodas were sold. So this is what each variable will stand for. (Usually the question at the end will give you this information).
Let x = the number of hot dogs sold
Let y = the number of sodas sold
3. Write two equations.
One equation will be related to the price and one equation will be related to the quantity (or number) of hot dogs and sodas sold.
1.50x + 0.50y = 78.50 (Equation related to cost)
x + y = 87 (Equation related to the number sold)
4. Solve!
We can choose any method that we like to solve the system of equations. I am going to choose the substitution method since I can easily solve the 2nd equation for y.

5. Think about what this solution means.
x is the number of hot dogs and x = 35. That means that 35 hot dogs were sold.
y is the number of sodas and y = 52. That means that 52 sodas were sold.
6. Write your answer in a complete sentence.
35 hot dogs were sold and 52 sodas were sold.
7. Check your work by substituting.
1.50x + 0.50y = 78.50
1.50(35) + 0.50(52) = 78.50
52.50 + 26 = 78.50
35 + 52 = 87
Since both equations check properly, we know that our answers are correct!
That wasn't too bad, was it? The hardest part is writing the equations. From there you already know the strategies for solving. Think carefully about what's happening in the problem when trying to write the two equations.
Example 2: Another Word Problem
You and a friend go to Tacos Galore for lunch. You order three soft tacos and three burritos and your total bill is $11.25. Your friend's bill is $10.00 for four soft tacos and two burritos. How much do soft tacos cost? How much do burritos cost?
- 3 soft tacos + 3 burritos cost $11.25
- 4 soft tacos + 2 burritos cost $10.00
In this problem, I don't know the price of the soft tacos or the price of the burritos.
Let x = the price of 1 soft taco
Let y = the price of 1 burrito
One equation will be related your lunch and one equation will be related to your friend's lunch.
3x + 3y = 11.25 (Equation representing your lunch)
4x + 2y = 10 (Equation representing your friend's lunch)
We can choose any method that we like to solve the system of equations. I am going to choose the combinations method.

5. Think about what the solution means in context of the problem.
x = the price of 1 soft taco and x = 1.25.
That means that 1 soft tacos costs $1.25.
y = the price of 1 burrito and y = 2.5.
That means that 1 burrito costs $2.50.
Yes, I know that word problems can be intimidating, but this is the whole reason why we are learning these skills. You must be able to apply your knowledge!
If you have difficulty with real world problems, you can find more examples and practice problems in the Algebra Class E-course.
Take a look at the questions that other students have submitted:

Problem about the WNBA
Systems problem about ages
Problem about milk consumption in the U.S.
Vans and Buses? How many rode in each?
Telephone Plans problem
Systems problem about hats and scarves
Apples and guavas please!
How much did Alice spend on shoes?
All about stamps
Going to the movies
Small pitchers and large pitchers - how much will they hold?
Chickens and dogs in the farm yard
- System of Equations
- Systems Word Problems

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How to Solve Systems of Equations Word Problems? (+FREE Worksheet!)
Learn how to create and solve systems of equations word problems by the elimination method.

Related Topics
- How to Solve One-Step Equations
- How to Solve One-Step Inequalities
- How to Solve Multi-Step Inequalities
- How to Solve Systems of Equations
- How to Graph Single–Variable Inequalities
Step by step guide to solve systems of equations word Problems
- Find the key information in the word problem that can help you define the variables.
- Define two variables: \(x\) and \(y\)
- Write two equations.
- Use the elimination method for solving systems of equations.
- Check the solution by substituting the ordered pair into the original equations.
Systems of Equations Word Problems – Example 1:
Tickets to a movie cost \($8\) for adults and \($5\) for students. A group of friends purchased \(20\) tickets for \($115.00\). How many adults ticket did they buy?
Let \(x\) be the number of adult tickets and \(y\) be the number of student tickets. There are \(20\) tickets. Then: \(x+y=20\). The cost of adults’ tickets is \($8\) and for students ticket is \($5\), and the total cost is \($115\). So, \(8x+5y=115\). Now, we have a system of equations: \(\begin{cases}x+y=20 \\ 8x+5y=115\end{cases}\) Multiply the first equation by \(-5\) and add to the second equation: \(-5(x+y= 20)=- \ 5x-5y=- \ 100\) \(8x+5y+(-5x-5y)=115-100→3x=15→x=5→5+y=20→y=15\). There are \(5\) adult tickets and \(15\) student tickets.
Exercises for Solving Systems of Equations Word Problems
- A farmhouse shelters \(10\) animals, some are pigs and some are ducks. Altogether there are \(36\) legs. How many of each animal are there?
- A class of \(195\) students went on a field trip. They took vehicles, some cars and some buses. Find the number of cars and the number of buses they took if each car holds \(5\) students and each bus hold \(45\) students.
- The difference of two numbers is \(6\). Their sum is \(14\). Find the numbers.
- The sum of the digits of a certain two–digit number is \(7\). Reversing its increasing the number by \(9\). What is the number?
- The difference of two numbers is \(18\). Their sum is \(66\). Find the numbers.
Download Systems of Equations Word Problems Worksheet
- There are \(8\) pigs and \(2\) ducks.
- There are \(3\) cars and \(4\) buses.
- \(10\) and \(4\).
- \(24\) and \(42\).
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Word Problems Worksheet 1 – This 6 problem algebra worksheet will help you practice creating and solving systems of equations to represent real-life situations. You will use the “ elimination ” method to eliminate variables from standard form equations. Word Problems Worksheet 1 RTF Word Problems Worksheet 1 PDF View Answers
Word Problems Worksheet 3 – This 6 problem algebra worksheet will help you practice creating and solving systems of equations to represent real-life situations. Most of the problems involve money, so make sure you’re ready for some decimals. Word Problems Worksheet 3 RTF Word Problems Worksheet 3 PDF View Answers
Word Problems Worksheet 4 – This 6 problem algebra worksheet will help you practice creating and solving systems of equations to represent real-life situations. Most of the problems involve money, and a few distractors are introduced. Word Problems Worksheet 4 RTF Word Problems Worksheet 4 PDF View Answers
Word Problems Worksheet 5 – This 8 problem algebra worksheet features more abstract word problems like “ The sum of x and y is 42. the difference of x and y is 13. Find x and y .” There are a few negative integers, so be careful! Word Problems Worksheet 5 RTF Word Problems Worksheet 5 PDF View Answers
Word Problems Worksheet 6 – This 8 problem algebra worksheet features more abstract word problems like “ The sum of twice a number, x, and twice another number, y, is 118. The value of y is one less than twice the value of x. Find x and y. ” One of the problems even has an infinite number of solutions! Word Problems Worksheet 6 RTF Word Problems Worksheet 6 PDF View Answers
These free systems of equations worksheets will help you practice solving real-life systems of equations using the “ elimination ” method. You will need to create and solve a system of equations to represent each situation. The exercises can also be solved using other algebraic methods if you choose.
This is a progressive series that starts simple with problems involving buying movie tickets and collecting for fundraisers. Eventually the negative numbers , decimals , the distributive property and “ the opposite of x ” come into play.
Each worksheet will help students master Common Core skills in the Algebra strand. They are great for ambitious students in pre-algebra or algebra classes.
These free elmination worksheets are printable and available in a variety of formats. Each sheet includes an example to help you get started. Of course, answer keys are provided as well.

Philip Teas
There are multiple problems with your worksheets. You have word problems which are unanswerable or answers which make no sense such as fractions of people. Your answer sheets are frequently incorrect. For a quick example: System of Equations- Word Problems #1 – KEY. Question #1 states that there are 9 tickets purchased, the Answer shows a=6 and b=2. 6+2 is 8 not 9. Question 5 on that same worksheet is unanswerable. I’ve found problems on worksheet 1, 2, 5 so far. How can you claim to have the best materials with so many clear problems?
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An answer key for Go Math problems is in the chapter resources section of the Teacher Edition. Teacher editions assist teachers in meeting the Common Core standard. Each chapter focuses on the process behind the math so that students seek m...
Free mathematics worksheets with answer keys can be found on several websites, including Math Worksheets Go, Math Goodies and Math-Aids.com. Participants can use some of these worksheets online or download them in PDF form.
Free biology worksheets and answer keys are available from the Kids Know It Network and The Biology Corner, as of 2015. Help Teaching offers a selection of free biology worksheets and a selection that is exclusive to subscribers.
Work / Answers. Period: Solving systems of equations word problems worksheet. For all problems, define variables, write the system of equations and solve
2. Ms. Kitts works at a music store. Last week she sold 6 more than 3 times the number of. CDs that she sold this week.
Key. CP Algebra 1 CD. Period: 2,3,4. Solving systems of equations word problems worksheet. For all problems, define variables, write the system of equations
Real World: Solving Systems of Equations Word Problems ... the students to write the system, show their work, and give the answer.
Systems of Equations Word Problems. 1) Find the value of two numbers if their sum is
Solving Systems of Equations Word Problems Review. Name:_______KEY____________. 2. A television weighs 50 pounds and a microwave weighs 30 pounds.
Students will work with systems of equations that can be found within word problems in this problem set. The worksheets and lessons will show students how
Solution · 1. Let's start by identifying the important information: hot dogs cost $1.50 · 2. Define your variables. Ask yourself, "What am I trying to solve for?
Write two equations. Use the elimination method for solving systems of equations. Check the solution by substituting the ordered pair into the
I can solve systems of equations graphically, using elimination and substitution. I can write, solve and graph the system of equations and/or inequalities that
Free systems of equations worksheets to help you with elimination, substitution, graphing, and word problems. Printable with answer keys!