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Interest Per Day Calculator

Enter a loan or deposit balance and the annual rate to compute the daily rate and daily interest accrued.

Input Data

Balance
HK$
Annual Rate Percent
%

Results

Interest accrued per day.
HK$109.59
Daily interest rate.
0.010959%

At a glance:The Interest Per Day calculator converts an annual rate into daily interest, for the daily cost of a loan or daily interest earned on a deposit. Simple interest: daily rate = annual rate ÷ 365; daily interest = balance × daily rate. Used for bridging loans, overdue interest, daily-accruing loans or high-yield deposit income. It uses simple interest (no compounding); if interest rolls over, actual is higher; some institutions use 360 or 366 days, per contract.

Formula

Daily rate = annual rate ÷ 365.

Daily interest = balance × daily rate (daily rate as decimal).

$$\text{DailyRate} = \dfrac{\text{AnnualRate}}{365}$$
$$\text{InterestPerDay} = \text{Balance} \times \dfrac{\text{AnnualRate}}{365}$$

How to Use

  1. Enter the loan or deposit principal balance.
  2. Enter the annual rate.
  3. View the converted daily rate and daily interest.

Daily rate and daily interest at various balances and annual rates (365-day base)

Daily rate and daily interest at various balances and annual rates (365-day base)
BalanceAnnual rateDaily rateDaily interest
HK$1,000,0004%0.010959%HK$109.59
HK$500,0004%0.010959%HK$54.79
HK$250,0006%0.016438%HK$41.10

Daily rate = annual rate ÷ 365; daily interest = balance × daily rate. Simple interest (no compounding). A 360-day base gives a slightly higher daily rate; compounding raises the actual amount. Per contract.

Case Studies

Case 1: Daily accrued interest cost on a loan

Mr Chan has a HK$1,000,000 bridging loan at 4% and wants the daily interest cost.

Daily rate = 4% ÷ 365 ≈ 0.010959%; daily interest = 1,000,000 × 0.010959% ≈ HK$109.59.

Each day delayed costs about HK$109.59 more; repaying 10 days early saves about HK$1,096 — meaningful for bridging/short-term financing: pay a day earlier, save a day's interest.

Case 2: Overdue interest and the 360-day base difference

May owes HK$500,000 overdue at 4%, accruing daily: daily interest = 500,000 × (4% ÷ 365) ≈ HK$54.79. Over 30 days that is about HK$1,644.

But note the base difference: a 360-day base (common in some loans) gives daily rate = 4% ÷ 360 ≈ 0.011111%, daily interest ≈ HK$55.56, slightly higher; 30 days ≈ HK$1,667, about HK$23 more than the 365 base.

Practical notes: (1) simple interest — no roll-over of accrued interest; compound contracts cost more; (2) base 365/360/366 varies by institution and product; (3) actual overdue/penalty terms per the loan contract. Pair with the simple-interest and compound-interest calculators.

FAQ

Is this simple or compound interest?

This calculator uses simple interest — daily interest is on the principal only, not rolling accrued interest into principal. If interest rolls over, the actual amount is higher; use a compound calculator instead.

Why do some institutions use 360 days?

The accrual base varies by institution and product — commonly 365, 360 or leap-year 366. The base changes the daily rate and interest slightly; actual is per contract.

What is daily interest for?

It is used to estimate the cost of bridging loans, overdue interest, daily-accruing loans, or the daily interest income of high-yield deposits.

365 or 360 days — how different?

Both bases are common and the choice affects the amount. 365-day (Actual/365) uses the real calendar (365, or 366 leap); daily rate = annual ÷ 365 — the default here. 360-day (30/360 or Actual/360) treats a year as 360 days, common in some commercial loans, interbank rates, bonds; daily rate = annual ÷ 360. The same annual rate divided by 360 gives a slightly higher daily rate (smaller denominator), so 360-base daily interest is slightly higher. At 4%, HK$500,000: 365-base ≈ HK$54.79/day; 360-base ≈ HK$55.56/day, about HK$0.77 more per day. Small per day, but over large balances or long periods (e.g. HK$1m for a full year) the gap grows — a 360 base collects about 1.39% more over a year (365/360 ≈ 1.0139), a hidden cost for borrowers, extra gain for depositors. Advice: (1) when borrowing, check the base — 360 means slightly higher real cost; (2) for deposits, 360 helps you (higher daily), but retail deposits mostly use 365; (3) compare products by converting to effective annual rate (EAR); (4) leap years add one day's interest under Actual/365 or 366. Actual terms per contract; this tool gives the 365-base estimate.

When is daily interest most useful, and can it save interest?

Converting an annual rate to daily interest is very practical — it shows 'time is money': repaying a day earlier or delaying a withdrawal by a day maps directly to a concrete interest amount. Uses: (1) bridging loan cost — often daily-interest, short term; knowing the daily figure shows the value of selling the old property and repaying early. (2) Overdue/penalty interest — credit cards and loans accrue daily; the daily figure makes the cost of delay tangible, pushing you to clear fast (card rates often exceed 30%). (3) Daily-accruing loans/overdrafts — the longer you use, the more interest. (4) High-yield deposit daily income. How to save: repay a day earlier, save a day's interest — if no prepayment penalty, repay high-rate daily-interest debt early (even by days); schedule repayment right after payday; clear credit cards within the grace period to avoid compounding daily interest; quantify the cost of delay (e.g. '30 days late costs HK$X') for rational decisions. Caveats: simple-interest estimate here; compound contracts cost more; check prepayment penalties; actual base per contract. Pair with the compound-interest and monthly-repayment calculators.

Related Tools

References

Content review: Calculatorism Finance Team. Results are for reference only; please refer to the relevant authorities for the official figures.

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