Compound Savings Calculator

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Compound Savings Calculator

Visualize how consistent contributions and time grow your wealth.

Monthly (12/year) Quarterly (4/year) Semi-Annually (2/year) Annually (1/year)
Total Balance $0.00
Total Contributions $0.00
Interest Earned $0.00
Annualized Yield 0%

How Does Compounding Work?

Compound interest is the result of reinvesting interest, rather than paying it out, so that interest in the next period is then earned on the principal sum plus previously accumulated interest. In simpler terms, it is "interest on interest."

The Power of Consistency

When you use this compound savings calculator, you will notice that even small monthly contributions significantly alter the final outcome over a long duration. This is because every dollar added early has more "time in the market" to generate its own returns, which then generate even more returns.

Calculation Formula

Our calculator uses the formula for future value of an ordinary annuity plus the future value of the principal:

FV = P(1 + r/n)^(nt) + PMT * [((1 + r/n)^(nt) – 1) / (r/n)]

  • P = Initial Savings
  • PMT = Monthly Contribution
  • r = Annual Growth Rate (decimal)
  • n = Compounding periods per year
  • t = Number of years

Real-World Example

If you start with $10,000 and contribute $500 every month for 20 years at an annual growth rate of 8%, your total balance would grow to approximately $335,000. Of that total, only $130,000 would be your actual contributions; the remaining $205,000 would be pure earned growth.

function calculateSavings() { var initial = parseFloat(document.getElementById("initialDeposit").value); var addition = parseFloat(document.getElementById("monthlyAddition").value); var annualRate = parseFloat(document.getElementById("annualRate").value) / 100; var years = parseFloat(document.getElementById("investmentYears").value); var frequency = parseInt(document.getElementById("compoundFrequency").value); if (isNaN(initial) || isNaN(addition) || isNaN(annualRate) || isNaN(years)) { alert("Please enter valid numeric values for all fields."); return; } // Rate per compounding period var r = annualRate / frequency; // Total number of compounding periods var n = frequency * years; // Total number of monthly contributions (always 12 per year for this specific addition logic) var totalMonths = years * 12; // Future Value of Initial Principal var fvPrincipal = initial * Math.pow((1 + r), n); // Future Value of Monthly Additions // We adjust the formula to handle monthly contributions even if compounding is different // For simplicity in this logic, we assume the addition happens at the end of the compounding period // or calculate using effective monthly rate. var fvAdditions = 0; if (annualRate > 0) { // Effective monthly rate for the additions var monthlyRate = Math.pow((1 + annualRate/frequency), (frequency/12)) – 1; var totalMonthsTotal = years * 12; fvAdditions = addition * (Math.pow(1 + monthlyRate, totalMonthsTotal) – 1) / monthlyRate; } else { fvAdditions = addition * 12 * years; } var totalBalance = fvPrincipal + fvAdditions; var totalInvested = initial + (addition * 12 * years); var totalInterest = totalBalance – totalInvested; // Formatting for Currency var formatter = new Intl.NumberFormat('en-US', { style: 'currency', currency: 'USD', }); document.getElementById("totalBalance").innerText = formatter.format(totalBalance); document.getElementById("totalContributions").innerText = formatter.format(totalInvested); document.getElementById("interestEarned").innerText = formatter.format(totalInterest); document.getElementById("annualizedYield").innerText = (annualRate * 100).toFixed(2) + "%"; document.getElementById("csc-result-area").style.display = "block"; }

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