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Advanced Scientific Calculator

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Interest Calculator

Interest Calculator Compare simple, compound, and continuous interest — with 2025 benchmarks, visual timelines, and educa...

Interest Calculator

Compare simple, compound, and continuous interest — with 2025 benchmarks, visual timelines, and educational guidance.

Simple Interest
Compound Interest
Continuous Compounding
$0.00
Future Value
$0.00
Interest Earned
0.00%
Effective Annual Rate
Doubling Time
Growth Over Time
Interest Formulas Explained

Simple Interest**:

$$I = P \times r \times t$$ $$A = P + I = P(1 + rt)$$

Compound Interest**:

$$A = P \left(1 + \frac{r}{n}\right)^{nt}$$

Continuous Compounding**:

$$A = Pe^{rt}$$

Where: • $P$ = principal • $r$ = annual rate (decimal) • $t$ = time in years • $n$ = compounding periods/year • $e$ = Euler’s number (~2.71828)

Example** ($10K @ 5% for 10 yrs): • Simple: $10,000 × (1 + 0.05 × 10) = **$15,000** • Monthly: $10,000 × (1 + 0.05/12)120 = **$16,470** • Continuous: $10,000 × e0.5 = **$16,487**

Interest Calculation Red Flags

⚠️ Avoid these common errors:

  • Simple interest on auto loans** — Many “simple interest” loans *actually compound* (read amortization schedule!)
  • Ignoring compounding frequency** — 5% APR compounded daily = 5.13% effective
  • Using nominal rate for long-term projections** — Always use effective annual rate (EAR)
  • Teaser rates without cliff warnings** — 0% for 12 mos → 29.99% after

Pro Tips**:

  • For savings: maximize **APY** (not APR) — includes compounding
  • For debt: minimize **APR** — but verify how interest is calculated
  • Use the **Rule of 72**: 7% return → doubles in ≈10.3 years
2025 Interest Benchmarks
ProductNominal APREffective APYCompounding
HYSA (Top)5.00%5.13%Daily
1-Yr T-Bill4.80%4.92%Semi-Annual
Personal Loan10.50%11.03%Monthly
Credit Card20.40%22.54%Daily

📉 Rule of 72 Examples**:

  • 3% inflation → Purchasing power halves in **24 years**
  • 7% stock market return → $100K → $1M in **~31 years**
How to Use This Calculator

➡️ Simple Interest

“$10K at 5% for 3 years” → $1,500 interest, $11,500 total.

➡️ Compound Interest

Model monthly vs. daily compounding — see how frequency affects growth.

➡️ Continuous Compounding

Theoretical max growth — useful for math modeling or comparing APYs.

You’ll get:

  • Future value and interest earned
  • Effective annual rate (EAR)
  • Doubling time (Rule of 72)
  • SVG growth curve

Note: All calculations assume fixed rate and no withdrawals. For variable-rate products, use average expected rate.