Daily compounding calculator

Type principal, an annual rate, and days. 10000 at 5% for 365 days gives 10 512,67 zł. 20000 at 4% for 180 days gives 20 398,42 zł. 5000 at 6% for 730 days gives 5637,43 zł. Daily over 365, not monthly.

Not a bank deposit and not a tax office. The calculator computes A = P × (1 + r/365)^days. Once a year lives on compound interest. Months live on the deposit.

Input data

Results

Enter data and click Calculate.

How it works

Daily compounding in this calculator is A = P × (1 + r/365)^days. 10000 at 5% for 365 days gives 10 512,67 zł. 20000 at 4% for 180 days gives 20 398,42 zł. 5000 at 6% for 730 days gives 5637,43 zł. The denominator is 365, not 12.

Field a is principal. Field b is the annual rate in percent. Field c is days, after floor. Empty or 0 days falls to 1. 365 days at 5% is a daily year, not 12 months from the other card.

Compound interest next door multiplies once a year: 10000 at 6% for 10 years. The deposit card uses months and can take 19%. There is no Belka here and no installment. Days and 365 only.

10 511,62 zł at 10000, 5%, and 12 months lives on interest with compounding. Here the same principal and 5% for 365 days ends at 10 512,67 zł, because there are 365 periods, not 12.

Type 10000, 5, and 365, then Calculate. A comma in 5.5 parses like a dot. A formula sketch, not a bank offer and not a filing.

10000 at 5% for 365 days gives 10 512,67 zł. 20000 at 4% for 180 days gives 20 398,42 zł. 5000 at 6% for 730 days gives 5637,43 zł. Another day count gives another end.

Formula

A = P × (1 + r/365)^days, days = max(1, floor(c) or 1)

How to use

  1. Type principal, for example 10000.
  2. Type the annual rate, for example 5. Type days, for example 365.
  3. Click Calculate. The result shows 10 512,67 zł.
  4. 20000, 4, and 180 give 20 398,42 zł. 5000, 6, and 730 give 5637,43 zł.
  5. Once a year lives on compound interest. Months live on the deposit. Here only 365.

10000 at 5% for 365 days = 10 512,67 zł

A = P × (1 + r/365)^days. 10000 at 5% for 365 days gives 10 512,67 zł. No Belka.

compounding
Daily here, 365 in the denominator. 10000 and 5% for 365 days show 10 512,67 zł.
daily
The period is a day, not a month. 180 days at 20000 and 4% gives 20 398,42 zł.
interest
End minus principal sits beside the result. 5000, 6%, and 730 days end at 5637,43 zł.

Examples

Example 1

  • principal 10000
  • rate 5%
  • 365 days

10 512,67 zł

What is 10000 at 5% for 365 days? 10 512,67 zł. Daily compounding, not Belka.

Example 2

  • principal 20000
  • rate 4%
  • 180 days

20 398,42 zł

What about 20000, 4%, and 180 days? 20 398,42 zł. Half a year, daily.

Example 3

  • principal 5000
  • rate 6%
  • 730 days

5637,43 zł

What about 5000, 6%, and 730 days? 5637,43 zł. Two 365-day years.

Related calculators

Common questions

What is 10000 at 5% for 365 days?

10 512,67 zł. 10000 × (1 + 0.05/365)^365. the result uses header currency.

What about 20000, 4%, and 180 days?

20 398,42 zł. Half a year of daily compounding, not 6 months from the monthly card.

What about 5000, 6%, and 730 days?

5637,43 zł. 730 is two 365-day years.

Does the calculator compound monthly?

No. The denominator is 365. Months live on interest with compounding and on the deposit.

Does Belka tax come off?

No. This calculator does not ask for 19%. Belka lives on its own page or on the deposit.

How is this different from compound interest?

There, years and one compound per year. Here, days and 365 in the denominator.

What if days are empty or 0?

The code takes max(1, the integer part of (c) or 1), so it falls to 1 day, not to a year.

Is 10 512,67 zł a bank offer?

No. A formula sketch. A bank may use another day base and fees.

Does a comma in 5.5 work?

Yes. 5.5 and 5,5 are the same rate. The result still goes through the header currency format.

Knowledge sources

Daily compounding is the formula from the rate and days you type. This is not a bank deposit.

Page updated in 2026.