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Saving Money Worksheet

A Grade 10 math worksheet focusing on financial literacy, including simple and compound interest, budgeting, and saving strategies.

Grade 10 Math Financial LiteracySaving Money
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Multiple ChoiceFill in the Blanks2 Short AnswerTrue / FalseCustom

Topics

HSS-IC.A.1HSS-IC.B.4HSN-Q.A.1financial literacysavinginterestbudgetinggrade 10 math
8 sections · Free to use · Printable
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Saving Money Worksheet

Name:

Date:

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Read each question carefully and answer to the best of your ability. Show all your work for calculations.

1. Which of the following is NOT a common reason for saving money?

a

Emergency fund

b

Large purchases (e.g., car, house)

c

Investing in stocks for quick profit

d

Retirement planning

2. Simple interest is calculated only on the:

a

Principal amount

b

Accumulated interest

c

Total amount after one year

d

Monthly deposits

3. The 'Rule of 72' is a quick way to estimate the number of years it will take for your money to   at a given annual rate of return.

4. A budget helps you track your   and   to ensure you are saving enough.

5. You deposit $500 into a savings account that earns 3% simple interest annually. How much interest will you earn after 4 years?

6. Explain the difference between simple interest and compound interest. Which one is generally more beneficial for savers?

7. Compounding interest more frequently (e.g., monthly vs. annually) will result in less overall interest earned over the same period.

T

True

F

False

8. Setting clear financial goals is an important step in creating an effective saving plan.

T

True

F

False

9. Sarah invests $1,000 in an account that offers 5% interest compounded annually. Complete the table below for the first 3 years.

Year

Starting Balance

Interest Earned

Ending Balance

1

$1,000.00

 

 

2

 

 

 

3

 

 

 

10. You want to save $5,000 for a down payment on a car in two years. If you can earn an average of 4% interest compounded semi-annually, how much money do you need to deposit today to reach your goal? (Hint: Use the compound interest formula A = P(1 + r/n)^(nt) and solve for P).