Twelve precision instruments for the numbers that move your money — all running live in the box above. Pick a tool, type your figures and watch every metric update instantly, right in your tab. Nothing is uploaded, nothing is stored.
Takes a sticker price and a percentage off, and shows exactly what you pay. It computes the amount saved, the price after discount, and — if you add a sales tax rate — applies the tax to the discounted price, the way registers actually do.
Example
$120.00 · 25% off…
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You save $30.00 — final price $90.00 before tax.
Use it for sales & promoscoupon stackingprice comparisonretail pricing
Works both directions: add VAT to a net amount (net × (1 + rate)) or remove VAT from a gross total (gross ÷ (1 + rate)) to recover the net and the tax portion. A quantity field turns a unit price into full invoice totals.
Example
$500.00 net · VAT 20% · add…
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VAT $100.00 → gross $600.00 · removing from $600 returns the same split.
Use it for invoicestax-exclusive pricingbookkeepingfreelance quotes
Turns any bill and tip percentage into the tip amount, the grand total and each person's share. It also prints the 15% and 20% benchmarks so you can see at a glance whether you're tipping below, at or above the usual standard.
Example
$80.00 bill · 15% tip · 2 people…
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Tip $12.00 · total $92.00 — each person pays $46.00.
Use it for restaurantstaxis & deliverybar tabshotel service
Built for the moment the check arrives at a group dinner. Enter the total, the tip and the number of people, and it breaks everything down: bill per person, tip per person, and the final share each person owes — no more dividing on a phone calculator under the table.
Example
$180.00 · 10% tip · 4 people…
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Grand total $198.00 — each of the four pays $49.50.
Use it for group dinnersshared travel coststeam lunchesparty expenses
Uses the standard amortization formula — P·r ÷ (1 − (1+r)^−n) — to turn a principal, annual rate and term into the fixed monthly payment, the total interest you'll pay over the life of the loan, and the month you'll be debt-free.
Example
$25,000 · 6.5% APR · 5 years…
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≈ $489 / month · total interest ≈ $4,348 across 60 payments.
Use it for car loanspersonal loansrate comparisonpayoff planning
The Equated Monthly Instalment calculator takes the term in months and digs one level deeper than the loan tool: it shows how much of your very first payment goes to interest versus principal, plus the daily cost of carrying the loan.
Use it for consumer creditequipment financeshort-term loansmonthly budgeting
Grows a principal at any compounding frequency — daily, monthly, quarterly, semi-annual or annual — and optionally adds a monthly contribution on top. The output separates what you put in from what the interest earned, so you can see compounding doing its work.
≈ $37,405 final — of which ≈ $15,405 is pure interest.
Use it for investmentsfixed depositsretirement projectionsgoal planning
The plain, predictable world of simple interest: I = P·r·t. Interest is earned only on the original principal, never on earlier interest — which is how most bonds, IOUs and informal loans work. It also estimates doubling time with the rule of 72.
Example
$5,000 · 5% per year · 3 years…
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$750 interest → $5,750 total · doubles in ≈ 14.4 years.
Use it for bonds & IOUsshort-term lendingschool problemsquick estimates
Projects a savings balance from a starting amount plus a fixed monthly deposit at a given annual rate, compounded monthly. It shows total deposits versus interest earned, which is usually the moment people realize how much the habit matters.
Example
$1,000 start · $200/month · 4% · 10 years…
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≈ $30,941 final — $25,000 deposited, ≈ $5,941 earned.
Use it for emergency fundsdown paymentseducation fundshabit building
Runs money through time at a constant annual rate. It shows what today's price becomes after t years of inflation — and the mirror image, what today's money will still buy — plus how many years it takes for purchasing power to halve.
Example
$1,000 today · 3% inflation · 20 years…
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Future price ≈ $1,806 — today's $1,000 buys only ≈ $554 of it.
Use it for salary negotiationsretirement planninglong-term budgetsprice forecasting
Measures any investment in the only way that matters: (final − initial) ÷ initial. On top of the total ROI it computes the annualized (geometric) return and the growth multiple, so a 3-year gain and a 10-year gain become honestly comparable.
Example
$10,000 invested → worth $13,500 after 3 years…
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ROI 35% · annualized ≈ 10.5% · 1.35× multiple.
Use it for stocks & fundsreal estatebusiness projectsmarketing spend
The one number every product needs before launch: fixed costs ÷ (price − variable cost). It returns the units and revenue where costs and income meet, the contribution margin ratio, and how many units it takes to hit a target profit.
Example
Fixed $10,000 · price $50 · variable $30…
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Break-even at 500 units ($25,000 revenue) · margin 40%.
Use it for product launchespricing strategybusiness plansprofit targets
Formulas used · payment = P·r ÷ (1 − (1+r)^−n) · compound = P(1+r/m)^(m·t) · simple = P·r·t · ROI = gain ÷ cost · break-even = fixed ÷ (price − variable cost) · VAT gross = net × (1 + rate) · savings = annuity + compound · estimates only — not financial advice
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Questions
Asked often, answered plainly.
( 02 )
Which formulas do these calculators use?
Loan and EMI payments use the amortization formula P·r ÷ (1 − (1+r)^−n), where r is the monthly rate and n the number of payments. Compound interest uses P(1+r/m)^(m·t) plus an annuity term for monthly contributions. Simple interest is P·r·t. ROI is (final − initial) ÷ initial, annualized geometrically. Break-even is fixed costs ÷ (price − variable cost). VAT adds or removes (1 + rate) depending on direction.
Can I use these results for financial decisions?
The math is exact for the formulas shown, but the models are simplified. Real-world loans can include origination fees, different compounding conventions and rate changes; real returns include taxes and volatility. For significant decisions — mortgages, investments, taxes — confirm the numbers with a qualified financial professional.
Is the data I enter saved anywhere?
No. IrisTool has no backend and no database. All calculations run inside your browser tab and disappear the moment you close or refresh the page. Your amounts and rates are never transmitted, stored or logged.
What is the difference between the Loan and EMI calculators?
Both use the same amortization formula. The Loan Calculator takes the term in years and also shows the payoff date, while the EMI Calculator takes the term in months and breaks your first instalment down into its interest and principal parts, plus the daily cost of the loan.
Can I use these calculators offline?
Yes. Once the page has loaded, every calculator keeps working offline, because all the math runs locally in your browser — there is no server round-trip to fail.