You learned how compound interest works - earning interest on your interest. Now let's practice calculating real scenarios to see this powerful force in action.
Remember: time is compound interest's best friend, and every extra percentage point matters.
Engagement Message
Ready to crunch some numbers?
Type
Fill In The Blanks
Markdown With Blanks
Let's practice basic compound interest. Emma puts $1,500 in a savings account earning 4% annually.
Year 1: $1,500 + (4% of $1,500) = $1,500 + [[blank:$60]] = $1,560
Year 2: $1,560 + (4% of $1,560) = $1,560 + [[blank:$62]] = $1,622
Notice how the interest earned [[blank:increases]] each year!
Suggested Answers
- $60
- $62
- increases
- decreases
- $50
- $65
Type
Multiple Choice
Practice Question
Two friends start saving at different times. Amy saves $100 monthly from age 25-35 (10 years), then stops. Ben saves $100 monthly from age 35-65 (30 years). Both earn 7% annually. Who likely has more money at age 65?
A. Ben - he saved 3 times longer B. Amy - she started earlier despite saving less time C. They'll have about the same amount D. It depends on the exact interest rate
Suggested Answers
- A
- B - Correct
- C
- D
Type
Sort Into Boxes
Practice Question
Sort these factors by whether they help or hurt your compound interest growth.
Labels
- First Box Label: Helps Growth
