Financial Calculators

Compound Interest Calculator

Project compound growth for savings or investments with regular contributions and long-term return estimates.

Calculator

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$183,690.75

Projected future value

$82,000.00

Total contributions

$101,690.75

Growth from interest

6.7%

Effective annual growth rate

Yearly projection

Balance, contributions, and interest earned

YearBalanceContributionsInterest earned
1$14,378.93$13,600.00$778.93
2$19,051.12$17,200.00$1,851.12
3$24,036.22$20,800.00$3,236.22
4$29,355.18$24,400.00$4,955.18
5$35,030.36$28,000.00$7,030.36
6$41,085.62$31,600.00$9,485.62
7$47,546.41$35,200.00$12,346.41
8$54,439.89$38,800.00$15,639.89
9$61,795.04$42,400.00$19,395.04
10$69,642.78$46,000.00$23,642.78
11$78,016.10$49,600.00$28,416.10
12$86,950.19$53,200.00$33,750.19
13$96,482.62$56,800.00$39,682.62
14$106,653.45$60,400.00$46,253.45
15$117,505.44$64,000.00$53,505.44
16$129,084.21$67,600.00$61,484.21
17$141,438.42$71,200.00$70,238.42
18$154,620.03$74,800.00$79,820.03
19$168,684.43$78,400.00$90,284.43
20$183,690.75$82,000.00$101,690.75

Compound Interest Basics

How compound interest builds long-term growth

A compound interest calculator shows how money can grow when returns are added back into the balance and begin earning returns themselves. That compounding effect is one of the key ideas behind saving, investing, and long-term financial planning.

Simple interest versus compound interest

Simple interest is calculated only on the original principal. Compound interest, by contrast, is calculated on the principal plus previously earned interest. That repeated reinvestment effect is why compound growth can accelerate over long periods.

This is the reason many people use a free compound interest calculator or investment growth calculator rather than a simple interest calculator. Over short periods the difference may appear small, but over decades it becomes one of the most important drivers of portfolio growth.

Core formulas

The closed-form future value of a lump sum under periodic compounding is straightforward. Recurring contributions require either a future-value annuity formula or a period-by-period simulation when contribution timing and compounding frequency differ.

A = P x (1 + r / n)^(n x t)

A is the future value of the lump sum, P is the initial principal, r is the annual rate, n is the number of compounding periods per year, and t is time in years.

Interest earned = Future value - Total contributions

Total contributions include the original principal plus any recurring deposits made along the way.

Recurring deposits and planning use cases

Savings goal calculators, retirement calculators, and future savings calculators often rely on recurring deposits. Even modest monthly contributions can materially increase the ending balance because each new contribution has time to compound.

For practical planning, users usually compare three things: the final balance, the amount personally contributed, and the amount attributable to investment return or savings interest. Looking at those values side by side makes the mechanics of compound earnings much easier to understand.

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