Savings Goal Calculator — Mexico
Reaching a savings goal requires discipline and a clear plan. If your goal is to save $100,000 in 24 months starting with $10,000 and an expected annual return of 6%, you would need to contribute approximately $3,534 per month. Of the total accumulated, $84,816 would be your contributions and $5,184 would be earned interest. This calculator shows you exactly how much to save each month and how your fund will grow month by month.
Frequently Asked Questions
How do I calculate how much to save per month?
Divide your goal by the number of months you have to reach it. If you also invest your savings, compound returns reduce the required monthly contribution. For example, to save $200,000 in 36 months without returns you need $5,556/month, but with an 8% annual return you only need $5,104/month because interest covers part of the difference.
What rate of return should I use?
It depends on where you invest. Bank savings accounts offer 0.5%-3% annually. Government bonds yield 3-5%. Diversified index funds average 6-10% long-term. Use a conservative estimate to avoid falling short. Remember to subtract inflation if you want to know the real return.
Is it better to save a fixed amount each month?
Yes. Consistency is more important than the amount. Saving a fixed amount each month (systematic saving) takes advantage of dollar-cost averaging if you invest in variable instruments, and is easier to budget. If your income varies, set a monthly minimum and save more when you can.
What if I can't afford the calculated monthly contribution?
You have several options: extend the timeframe to reduce the monthly contribution, lower your goal, increase your rate of return by seeking higher-return (and higher-risk) investments, or increase your initial savings. Adjust the values in the calculator to find a plan that fits your financial situation.
What is the formula for calculating the required monthly savings?
Without returns: PMT = (Goal - Current Savings) / Months. With compound returns: PMT = (FV - PV × (1+r)^n) × r / ((1+r)^n - 1), where FV is the goal, PV is current savings, r is the monthly rate (annual rate / 12), and n is the number of months. This formula solves for the periodic payment from the future value of an annuity equation.