🧱 See It

Recall the percent-of-a-number method from earlier levels. Simple interest means a bank pays a percentage of your savings once per year — not compounding on top of previous interest. The amount earned stays exactly the same each year, since it's always based on the original amount saved.

✏️ Draw It

YearPrincipalInterest EarnedRunning Total
1$500$20$520
2$500$20$540
3$500$20$560

The interest earned is the same $20 every single year — it's always calculated from the original $500 principal, never from the growing total.

🔢 Write It

I = P × R × T

Interest = Principal × Rate × Time, where Rate is written as a decimal (percent ÷ 100) and Time is in years.

Identify all three values — P, R, and T — and label them explicitly before multiplying anything.

💡 Worked Examples

Example 1 — $500 principal, 4% annual rate, over 3 years. Find the interest earned.

  1. Identify the values: P = 500, R = 4% = 0.04, T = 3
  2. Multiply: I = 500 × 0.04 × 3
  3. 500 × 0.04 = 20, then 20 × 3 = 60
  4. Answer: $60 interest

Example 2 — Find the total amount in the account after those 3 years.

  1. Add the interest to the original principal: $500 + $60
  2. Answer: $560

🧠 Quick Reference

I = P × R × T (Principal × Rate × Time). The interest amount ADDS to your original principal to give the total amount in the account. Simple interest never compounds — the same interest amount every year, always based on the original principal.
👪 For Parents & Tutors

BC Curriculum (Level 4 / Grade 9, Financial Literacy): "Banking, simple interest, savings, budgeting, and planned purchases."

Watch for: forgetting to multiply by Time — computing just Principal × Rate as if the interest applies to a single year, when the problem covers multiple years. Always identify all three values (P, R, T) explicitly and label them before multiplying anything.

Comes up again: this page directly extends Level 1/2's percent methods, and connects to Planned Purchases and Budgeting on this same level.