Plan and track your savings goals with timeline
Savings Planner is a comprehensive financial calculator designed to help you plan and track your savings goals with timeline. Planning finances requires absolute precision; this calculator provides instant accurate projections for EMIs, compounding, loans, and investment portfolio returns.
Monthly deposit = goal x r / ((1 + r)^n - 1), where r is the monthly rate and n is the number of months. To reach ₹10,00,000 in 10 years at 8% a year, you need about ₹5,466 a month. Enter goal, years and rate in the planner.
It assumes deposits at the end of each month (an ordinary annuity), with interest compounded monthly at the annual rate divided by 12. Depositing at the start of each month would earn slightly more, so your real result could differ a little.
It depends on the rate and time. In the ₹10,00,000, 10-year, 8% example, deposits are about ₹6.56 lakh and interest about ₹3.44 lakh. The longer the period, the larger the interest share, because earlier deposits keep compounding.
Use a rate you can reasonably expect from where you will keep the money, such as a bank deposit, and be cautious. Rates change over time and market-linked returns are not guaranteed. Try a lower rate as well to see the effect on the deposit.
Saving for longer usually needs a much smaller monthly amount because of compounding. At 8%, ₹10 lakh needs about ₹5,466 a month over 10 years, but about ₹2,000 a month over 20 years. Try different years in the planner to compare.
No. It shows the nominal amount needed and ignores inflation and taxes on interest. In the future, prices will be higher, so a goal may need a bigger target. Use the inflation calculator to adjust your target amount first.
No. Toolskyt operates under a zero-server policy. All calculations, data formatting, and file exports are executed locally on your machine.
No, this tool is 100% free. There are no limits, sign-ups, subscriptions, or hidden charges required.
A reducing interest rate means interest is charged only on the remaining outstanding principal balance at the end of each period, rather than the initial loan amount.