Solving Equations
Writing Equations
Write/Solve
Equations
Solving Inequalities
Writing Inequalities
100

331 students went on a field trip. Six buses were filled and 7 students traveled in cars. How many students were in each bus?

What is x = 54

100

Breon wants to buy a new sound system for $145. He has already saved $65. He gets $20 for each lawn that he mows. Write an equation to show how many lawns Breon must mow in order to have enough money for his new sound system

What is 20n + 65= 145 

100

INEQUALITY 

Antonio is going to the carnival. He can spend no more than $20.00. If the ticket to get in is $7.50, and each ride costs $1.25, how many rides could Antonio ride at the carnival?

7.5 + 1.25r ≤ 20

What is r ≤ 10 = 

100

Ian needs  to  save at  least $85.00  for a new pair    of basketball  shoes. He has $25.00 in  his piggy    bank, and can save  $12.00 from his allowance    each week.  How many weeks will  Ian need  to    save to earn at least $85.00?

W ≥5 

100

Six Flags Theme Park has a ride with a sign stating, “You must be 48 inches tall to get on this ride.” Write an inequality showing how many inches a person must be to go on the ride.

What is W ≥ 48 

200

Aliyah had $24 to spend on seven pencils. After buying them she had $10. How much did each pencil cost?

What is x = $2

200

Antonio bought Mrs. Becker six boxes of chocolate. He used a coupon that took $1.00 off his total bill. His total bill came to $23.00. Write an equation to show how much each box of chocolate cost.

What is 6c – 1 = 23 

200

INEQUALITY

Will has -$55.00 in his bank account. If he saves the $2.50 his mom gives him for lunch every day, how many days will it be until he has a balance of at least $0?

-55 + 2.5 d ≥ 0

 Solution: d ≥ 22

200

The vet told Sarah that her dog should weigh at most 70 pounds. Her dog weighs 106 pounds, so Sarah set a goal that he would lose 4 pounds per week. How many weeks will it take Sarah’s dog to weigh 70 pounds or less?

What is W≥9 

200

A pizza place promises it’s customers that their pizza will be delivered in less than 48 minutes from the time you order. Write an inequality for how long you would expect to wait for your pizza order.

What is W ≤ 48__ 

300

You bought a magazine for $5 and four erasers. You spent a total of $25. How much did each eraser cost?

What is = $5

300

Brittany, her mom, and her two siblings went to a movie. The cost of her mother’s ticket was $6. Brittany’s ticket cost the same as her two siblings (under 16 rate). The total for all of them to watch the movie was $15. Write an equation to show the cost of each of the under 16 rate tickets.

What is 6 + 3c = 15 

300

Equation:

Tina wants to sell 30 items for the fundraiser. She knows that she has five days left to sell. Write an equation to find how many items she must sell per day in order to reach her goal.

What is 5n = 30 

Solution:n = 6

300

The temperature in the ice rink must stay below 50° F. This morning the temperature was 71°F. The ice rink runs a cooling device, that can decrease the temperature by 3.5° every hour. How many hours will it take for the temperature to fall below 50°?

h>6

300

Keith has $500 in a savings account at the beginning of the summer.  He wants to have at least $200 in the account by the end of summer.  He withdraws (takes out) $25 a week for his cell phone bill.

What is 500 – 25w > 200

400

Maria bought seven boxes. A week later half of all her boxes were destroyed in a fire. There are now only 22 boxes left. With how many did she start?

What is 37

400

Erin went to the amusement park and paid $7.00 just to get in. She also bought six cotton candies for herself and her five friends. She spent $31.00 total at the amusement park. Write an equation to find the cost of each cotton candy.

What is 7 + 6c = 31 

400

Equation

Jerome has $28 in his pocket. He wants to buy as many candy bars as he can for $1.75 each. Write an equation to show how many candy bars he can buy.

1.75n = 28 

Solution: n = 16


400

Zoe and her dad go on a hot air balloon ride over the weekend. In order to remain safe, they cannot exceed an elevation of 450 feet. If they start at an elevation of 120 feet, and rise at a rate of 15 feet per minute, how many minutes can they continue to rise?

What is M≤ 22 

400

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

What is 5.50p + 50 ≤ 100

500

Sumalee won 40 super bouncy balls playing horseshoes at her school's game night. Later, she gave two to each of her friends. She only has 8 remaining. How many friends does she have?

X = 16

500

What is the value for x if the perimeter of a triangle is 29 units and its sides are 7, x, and x + 2?

What is x = 10?

500

EQUATION

Daylena needs to finish reading The Giver for her book report for Mr. Waggoner. She still has 112 pages. She knows that she can read 20 pages each night before bed. Write an equation to show how many nights it will take Daylena to finish her book.

20n = 112 

Solution:n = 5.6 

500

The volleyball team at Grady High School raised $350 to buy a new net, and some volleyballs. The net costs $180, and each ball costs $17.00. If the team does not want to exceed the amount of money they raised, how many volleyballs can they buy?

V ≤ 10

500

Jaime has $32 in his savings account. He starts shoveling driveways and charges $7 per driveway.

He needs at least $75 to buy the skateboard he wants. How many driveways does he need to shovel?

What is 7d + 32 ≥ 75