Project savings with compounding growth.
Future value
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Total contributed
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Interest earned
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Your breakdown
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Worked example
Start with $10,000, add $500 every month, and assume a 6 percent annual return compounded monthly over 20 years. Each month the balance earns one twelfth of 6 percent, which is 0.5 percent, and then the $500 contribution is added. Repeating that for 240 months grows the balance to about $264,122.
Over those 20 years you personally put in $130,000: the $10,000 you started with plus $500 a month for 240 months, which is $120,000 of contributions. The remaining $134,122 is pure growth earned on the balance, and notice the growth is larger than everything you contributed. That is compounding at work, returns earning further returns. The longer the money is left to grow, the more the growth slice dominates. In New Zealand, PIE or RWT tax on the returns reduces the net figure slightly, so treat this as a gross projection.
How it is calculated
The calculator steps month by month rather than using a single closed-form equation, which keeps it accurate when you add regular contributions. Each month the running balance is multiplied by one plus the monthly return, where the monthly return is the annual rate divided by 12, and then the monthly contribution is added on. Repeating this for the number of months equal to years times 12 produces the future value. Total contributed is just your starting amount plus every monthly deposit, and the growth is the future value minus that total. Because returns are reinvested and then earn returns themselves, the growth curve steepens over time, which is why starting early matters far more than contributing large amounts later.