An RD maturity is not deposit × rate × years. Each monthly instalment earns interest for a different length of time, and the interest is compounded every quarter. That is why a simple interest formula in Excel gives the wrong answer. This post shows the formula that post office and bank RDs use, cell by cell, and checks it against the maturity table in the post office scheme rules. Then it works two cases, ₹5,000 and ₹7,000 a month for 5 years, with the balance at the end of every year.
⬇ Open the FD + RD sheet in Excel (.xlsx, free, see the RD tab)The rate in the sheet: 6.7% for October–December 2026
The National Savings Institute (NSI) lists the 5-year National Savings Recurring Deposit at 6.7% from 1 October 2023 to 30 September 2026. On 30 September 2026 the Department of Economic Affairs said the small savings rates for 1 October to 31 December 2026 stay unchanged from the July–September quarter. So the post office RD rate for this quarter is still 6.7%. The rate is reviewed every quarter, so check it again before you rely on a 5-year figure.
Read: small savings rates for October–December 2026Try it on your numbersFD CalculatorFixed deposit maturityWhat's in the RD tab
The RD tab of fd-rd-calculator.xlsx. Yellow cells are inputs, green cells calculate. The FD tab in the same file works out fixed deposits.
B5
- What it holds
- Monthly deposit (₹)
- Formula or value
- 5000 (yours to change)
B6
- What it holds
- Interest rate (% a year)
- Formula or value
- 6.7
B7
- What it holds
- Years
- Formula or value
- 5
B8
- What it holds
- Your income-tax slab (%)
- Formula or value
- 20 (yours to change)
B11
- What it holds
- Total deposited
- Formula or value
- =B5*12*B7
B12
- What it holds
- Maturity value
- Formula or value
- =B5*((1+B6/400)^(B7*4)-1)/(1-(1+B6/400)^(-1/3))
B13
- What it holds
- Interest earned
- Formula or value
- =B12-B11
B14
- What it holds
- Tax on the interest
- Formula or value
- =B13*B8/100*1.04 (the 1.04 adds the cess)
B15
- What it holds
- Maturity after tax
- Formula or value
- =B12-B14
| Cell | What it holds | Formula or value |
|---|---|---|
| B5 | Monthly deposit (₹) | 5000 (yours to change) |
| B6 | Interest rate (% a year) | 6.7 |
| B7 | Years | 5 |
| B8 | Your income-tax slab (%) | 20 (yours to change) |
| B11 | Total deposited | =B5*12*B7 |
| B12 | Maturity value | =B5*((1+B6/400)^(B7*4)-1)/(1-(1+B6/400)^(-1/3)) |
| B13 | Interest earned | =B12-B11 |
| B14 | Tax on the interest | =B13*B8/100*1.04 (the 1.04 adds the cess) |
| B15 | Maturity after tax | =B12-B14 |
The formula, and why it has a −1/3 in it
Maturity = P × [(1 + i)^q − 1] ÷ [1 − (1 + i)^(−1/3)]. P is the monthly deposit. i is the quarterly rate, which is the yearly rate ÷ 400 (÷ 4 for quarters and ÷ 100 for the percentage). q is the number of quarters, which is years × 4. In Excel, with the deposit in B5, the rate in B6 and the years in B7: =B5*((1+B6/400)^(B7*4)-1)/(1-(1+B6/400)^(-1/3)).
The −1/3 is there because a month is one third of a quarter. Each deposit grows by (1 + i) for every full quarter it stays in the account, and by (1 + i)^(1/3) for each month. The first deposit stays 60 months, the last one stays 1 month. The formula adds all 60 of them in one step, so you do not need a 60-row table to get the maturity.
Checked against the post office's own table
The National Savings Recurring Deposit Scheme, 2019 prints the maturity value for a ₹100 a month account in Table 1.1 of paragraph 9(1). For accounts opened from 12 December 2019 to 31 March 2020 it is ₹7,231.38, and for accounts opened on or after 1 April 2020 it is ₹6,969.67. NSI's rate history shows 7.2% and 5.8% for those two periods. Put ₹100 and 7.2% into the formula and it gives ₹7,231.38. Put in 5.8% and it gives ₹6,969.67. Both match to the paisa, so the sheet follows the post office method. Paragraph 9(1) also says other deposit amounts get proportionate values, so a ₹5,000 account gets 50 times the ₹100 figure.
Worked example: ₹5,000 a month for 5 years at 6.7%
- Quarterly rate i: 6.7 ÷ 400 = 0.01675
- Quarters q: 5 × 4 = 20
- (1.01675)^20 = 1.394067, so the top of the formula is 0.394067
- (1.01675)^(−1/3) = 0.994478, so the bottom is 1 − 0.994478 = 0.005522
- 0.394067 ÷ 0.005522 = 71.3658. Every ₹1 a month grows to about ₹71.37 (or ₹7,136.58 for ₹100 a month)
- Maturity: ₹5,000 × 71.3658 = ₹3,56,829
- Deposited: ₹5,000 × 60 = ₹3,00,000. Interest: ₹56,829
Worked example: ₹7,000 a month for 5 years at 6.7%
- Same factor, 71.3658, because the rate and the term are the same
- Maturity: ₹7,000 × 71.3658 = ₹4,99,561
- Deposited: ₹7,000 × 60 = ₹4,20,000. Interest: ₹79,561
- In the sheet: type 7000 in B5. B12 shows the maturity and B13 the interest.
Add a year-by-year table
The RD tab gives the maturity only. To see the balance at the end of each year, add a small table under it. Type the headings in row 21, put the years 1 to 5 in A22 to A26, then fill these formulas down from row 22. The balance at the end of year y is the same formula with y in place of the full term, because the deposits made so far have each been compounded up to that date.
N(D21) reads the heading cell above row 22 as zero, so the same formula works in the first row.
A
- Heading
- Year
- Formula in row 22 (fill down to row 26)
- 1 (then 2, 3, 4, 5)
B
- Heading
- Deposited so far
- Formula in row 22 (fill down to row 26)
- =$B$5*12*A22
C
- Heading
- Balance at year end
- Formula in row 22 (fill down to row 26)
- =$B$5*((1+$B$6/400)^(A22*4)-1)/(1-(1+$B$6/400)^(-1/3))
D
- Heading
- Interest so far
- Formula in row 22 (fill down to row 26)
- =C22-B22
E
- Heading
- Interest in that year
- Formula in row 22 (fill down to row 26)
- =D22-N(D21)
| Column | Heading | Formula in row 22 (fill down to row 26) |
|---|---|---|
| A | Year | 1 (then 2, 3, 4, 5) |
| B | Deposited so far | =$B$5*12*A22 |
| C | Balance at year end | =$B$5*((1+$B$6/400)^(A22*4)-1)/(1-(1+$B$6/400)^(-1/3)) |
| D | Interest so far | =C22-B22 |
| E | Interest in that year | =D22-N(D21) |
₹5,000 a month at 6.7%, compounded quarterly. Years are counted from the month the RD opens. Rounded to the rupee; our calculation.
1
- Deposited
- ₹60,000
- Balance at year end
- ₹62,210
- Interest so far
- ₹2,210
- Interest in that year
- ₹2,210
2
- Deposited
- ₹1,20,000
- Balance at year end
- ₹1,28,694
- Interest so far
- ₹8,694
- Interest in that year
- ₹6,484
3
- Deposited
- ₹1,80,000
- Balance at year end
- ₹1,99,746
- Interest so far
- ₹19,746
- Interest in that year
- ₹11,052
4
- Deposited
- ₹2,40,000
- Balance at year end
- ₹2,75,679
- Interest so far
- ₹35,679
- Interest in that year
- ₹15,933
5
- Deposited
- ₹3,00,000
- Balance at year end
- ₹3,56,829
- Interest so far
- ₹56,829
- Interest in that year
- ₹21,150
| Year | Deposited | Balance at year end | Interest so far | Interest in that year |
|---|---|---|---|---|
| 1 | ₹60,000 | ₹62,210 | ₹2,210 | ₹2,210 |
| 2 | ₹1,20,000 | ₹1,28,694 | ₹8,694 | ₹6,484 |
| 3 | ₹1,80,000 | ₹1,99,746 | ₹19,746 | ₹11,052 |
| 4 | ₹2,40,000 | ₹2,75,679 | ₹35,679 | ₹15,933 |
| 5 | ₹3,00,000 | ₹3,56,829 | ₹56,829 | ₹21,150 |
₹7,000 a month at 6.7%, compounded quarterly. Rounded to the rupee; our calculation.
1
- Deposited
- ₹84,000
- Balance at year end
- ₹87,094
- Interest so far
- ₹3,094
- Interest in that year
- ₹3,094
2
- Deposited
- ₹1,68,000
- Balance at year end
- ₹1,80,172
- Interest so far
- ₹12,172
- Interest in that year
- ₹9,078
3
- Deposited
- ₹2,52,000
- Balance at year end
- ₹2,79,644
- Interest so far
- ₹27,644
- Interest in that year
- ₹15,472
4
- Deposited
- ₹3,36,000
- Balance at year end
- ₹3,85,951
- Interest so far
- ₹49,951
- Interest in that year
- ₹22,306
5
- Deposited
- ₹4,20,000
- Balance at year end
- ₹4,99,561
- Interest so far
- ₹79,561
- Interest in that year
- ₹29,610
| Year | Deposited | Balance at year end | Interest so far | Interest in that year |
|---|---|---|---|---|
| 1 | ₹84,000 | ₹87,094 | ₹3,094 | ₹3,094 |
| 2 | ₹1,68,000 | ₹1,80,172 | ₹12,172 | ₹9,078 |
| 3 | ₹2,52,000 | ₹2,79,644 | ₹27,644 | ₹15,472 |
| 4 | ₹3,36,000 | ₹3,85,951 | ₹49,951 | ₹22,306 |
| 5 | ₹4,20,000 | ₹4,99,561 | ₹79,561 | ₹29,610 |
Look at the last column. More than a third of the 5-year interest comes in the fifth year, because by then the account holds four years of deposits that are all earning. That is also why breaking an RD early costs more than it seems.
TDS on RD interest
Under the Income-tax Act, 2025, a bank, a co-operative bank, or a post office (for deposits under a notified scheme) deducts TDS on interest once the interest it credits or pays you in a tax year goes above a threshold. The threshold is ₹50,000 for most people and ₹1,00,000 for a senior citizen (section 393(1), Table, Sl. No. 5(ii)). Once the total crosses it, TDS applies to the entire amount, not just the part above it. The Income Tax Department's TDS rates page gives the rate for residents as 10%.
Source: Income-tax Act, 2025, section 393(1), Table, Sl. No. 5(ii) and Note 1 (incometaxindia.gov.in)
- A single ₹7,000 a month RD earns at most ₹29,610 in its best year in the table above, which is below ₹50,000 on its own.
- The threshold counts all the interest the same bank credits to you in the tax year, so an FD with the same bank can push you over it.
- Our table counts years from the month the RD opens, not April to March, so treat it as a guide to which years come close.
- TDS is not the final tax. RD interest is part of your income and is taxed at your slab rate. The sheet's B14 works out that tax from the slab you type in B8.
- Section 393(6) lets a resident individual give the payer a written declaration, in the prescribed form, that the tax on their estimated total income for the year will be nil. Then the bank does not deduct TDS. The same sub-section limits this for people under 60, so check with your bank whether you qualify.
What the sheet does not count
The formula assumes all 60 instalments are paid on time. The post office scheme rules add a few things that change the real figure:
- Missed instalments: with up to four defaults you can extend the maturity by the same number of months. More than four and the account is treated as discontinued; it can be revived within two months of the fourth default by paying the missed deposits with a fee of ₹1 per ₹100 for each month of default (paragraph 6).
- Advance deposits: paying six to eleven months ahead earns a rebate of ₹10 on a ₹100 account, and twelve months ahead earns ₹40, proportionately for other amounts (paragraph 7).
- Premature closure: allowed after three years, with interest at the Post Office Savings Account rate, not the RD rate (paragraph 8).
- Loan: up to 50% of the deposits after one year and twelve deposits (paragraph 14).
Bank RDs follow the same quarterly formula, but each bank sets its own rate, penalty and premature closure rules. Change B6 to your bank's rate and check its rules before you open the account. These are estimates for information, not advice.
Post Office RD calculator: missed instalments and the advance rebatePrefer it online? RD calculatorRead: RD vs FD, which one to chooseFD calculator Excel sheet: tax, TDS and inflationFrequently asked questions
- What is the RD formula in Excel?
- =P*((1+r/400)^(years*4)-1)/(1-(1+r/400)^(-1/3)), where P is the monthly deposit and r the yearly rate in percent. It compounds quarterly, the way post office and bank RDs do. In the free sheet it sits in cell B12 of the RD tab.
- Is RD interest compounded monthly or quarterly?
- Quarterly for the post office RD and most bank RDs. The formula above reproduces the post office's own maturity table to the paisa, which shows the quarterly method is the one it uses.
- How do I see the RD balance for each year in Excel?
- Use the same formula with the year number in place of the full term: =$B$5*((1+$B$6/400)^(A22*4)-1)/(1-(1+$B$6/400)^(-1/3)), with the year in A22. Fill it down for years 1 to 5, and subtract the deposits so far to get the interest.
- Is TDS deducted on RD interest?
- Yes, once the interest the bank or post office credits or pays you in a tax year crosses ₹50,000 (₹1,00,000 for senior citizens) under section 393 of the Income-tax Act, 2025. The threshold counts all the interest that bank pays you, not just the RD.