Translating Words to Equations
Turning Words into Algebra
Solving Real-Life Equations
Shopping Math Challenges
Word problem$$$$$$$$
100

A number decreased by seven is thirteen.

x - 7 = 13

100

Seven less than a number is fifteen.

x - 7 = 15

100

Anna is buying pencils for $0.75 each. She has $7.50. Create an equation and determine how many pencils she can buy.

p = pencils; 0.75p = 7.50; p = 10; 10 pencils

100

Steve is buying packets of ketchup for $0.25 each. He has $3. Create an equation and determine how many ketchup packets he can buy.  

p = packets; 0.25p = 3; p = 12; 12 ketchup packets

100

Steve wants to take a trip to Florida. The total trip will cost him $750. He currently has $200 from his birthday. He decides to mow lawns at a rate of $35 per lawn. Write an equation in slope-intercept form to show the minimum number of lawns he would need to mow to have enough money to pay for the trip. Solve your equation to find the minimum number of lawns he must mow.

m = lawns; 35m + 200 = 750; m = 15.71; 16 lawns

200

Six less than a number is twelve.

x - 6 = 12

200

Five times a number is twenty-five.

5x = 25

200

Ben is purchasing cookies for $1.85 each. He has $18.50. Create an equation and determine how many cookies he can buy

c = cookies; 1.85c = 18.50; c = 10; 10 cookies

200

Lily is buying cups of coffee for $1.75 each. She has $10. Create an equation and determine how many cups of coffee she can buy.

c = cups; 1.75c = 10; c ≈ 5.71; 5 cups

200

Sarah wants to buy a laptop for $1,200. She has $300 saved up. She plans to earn $50 per tutoring session. Write an equation in slope-intercept form to show the minimum number of sessions she must work to afford the laptop. Solve your equation to find the minimum number of sessions she must work.

s = sessions; 50s + 300 = 1200; s = 18; 18 sessions

300

The sum of a number and ten is equal to twenty-five.

x + 10 = 25

300

Twice a number minus ten is equal to thirty.

2x - 10 = 30

300

A concert ticket costs $12.99. Clara has $50.00. Create an equation and determine how many tickets she can buy.

t = tickets; 12.99t = 50.00; t ≈ 3.85; 3 tickets

300

A bag of flour costs $3.25. Anna has $20. Create an equation and determine how many bags of flour she can buy.

f = bags; 3.25f = 20; f ≈ 6.15; 6 bags

300

James is saving for a new gaming console that costs $800. He has $100 from his allowance. He earns $45 for each lawn he mows. Write an equation in slope-intercept form to show the minimum number of lawns he must mow to afford the gaming console. Solve your equation to find the minimum number of lawns he must mow.

l = lawns; 45l + 100 = 800; l = 15.56; 16 lawns

400

Twice a number increased by four is thirty.

2x + 4 = 30

400

The sum of a number and twelve, divided by four, equals five.

(x + 12) / 4 = 5

400

The cost of a gym membership is $24.75 per month. Sophie has $150.00. Create an equation and determine how many months of membership she can pay for.

m = months; 24.75m = 150; m ≈ 6.06; 6 months

400

Mike is buying tickets for a concert at $8.45 each. He has $50. Create an equation and determine how many tickets he can buy.

t = tickets; 8.45t = 50; t ≈ 5.92; 5 tickets

400

Emily wants to buy a new phone that costs $650. She has $150 saved up. She earns $28 per babysitting session. Write an equation in slope-intercept form to show the minimum number of sessions she must babysit to afford the phone. Solve your equation to find the minimum number of sessions she must work.

b = sessions; 28b + 150 = 650; b = 17.86; 18 sessions

500

The difference between three times a number and five is equal to twenty.

3x - 5 = 20

500

The difference between four times a number and eight is twenty-four.

4x - 8 = 24

500

A book costs $18.49. Jordan has $150.00. Create an equation and determine how many books he can buy.

b = books; 18.49b = 150; b ≈ 8.11; 8 books

500

A smartphone costs $289.99. John has $1,000. Create an equation and determine how many smartphones he can buy.

s = smartphones; 289.99s = 1000; s ≈ 3.45; 3 smartphones

500

Jordan wants to buy a new laptop for $1,200. He has $400 saved up. He earns $65 for each tutoring session. Write an equation in slope-intercept form to show the minimum number of sessions he must work to afford the laptop. Solve your equation to find the minimum number of sessions he must work.

t = sessions; 65t + 400 = 1200; t = 12.31; 13 sessions