Compound Interest Formula:
From: | To: |
The IRA Growth Calculator estimates how your retirement account will grow over time using the power of compound interest. It helps you understand the future value of your current investments based on your contribution, interest rate, and compounding frequency.
The calculator uses the compound interest formula:
Where:
Explanation: The formula accounts for how your investment grows when earnings are reinvested and earn additional returns over time.
Details: Compound interest is the foundation of long-term retirement savings growth. Small differences in rates or compounding frequency can lead to significant differences in final account values over decades.
Tips: Enter your current IRA balance, expected annual return rate (as decimal), how often interest compounds each year (typically 12 for monthly), and years until retirement. All values must be positive numbers.
Q1: What's the difference between simple and compound interest?
A: Simple interest earns only on the principal, while compound interest earns "interest on interest" leading to exponential growth.
Q2: How often do IRAs typically compound?
A: Most IRAs compound either daily (n=365) or monthly (n=12), depending on the financial institution.
Q3: What's a realistic rate of return for an IRA?
A: Historically, stock market returns average about 7-10% annually, but your actual rate will vary year to year.
Q4: Does this calculator account for additional contributions?
A: No, this calculates growth on a single initial investment. For recurring contributions, use a future value of annuity calculator.
Q5: How does inflation affect these results?
A: These are nominal returns. For real (inflation-adjusted) returns, subtract expected inflation from your rate.