Discount Calculator
Did you actually get a good deal? Enter a price and a percent off to see the real final price and exactly what you save. Stack multiple discounts the honest way — 20% then 10% is 28% off, not 30% — reverse a sale tag back to its original price, or goal-seek the discount you need to hit a target. Final price = price × (1 − discount ÷ 100).
Swap to work an original price back from a sale price. The interactive price tag below adds stacked discounts, reverse-from-sale and a discount goal-seek.
The price tag
Did you get a good deal?
25% off- The number
- $80.00 at 25% off pays $60.00, saving $20.00.
- Strong, average or weak?
- Solid sale — a normal seasonal or clearance markdown.
- Typical range
- Under 15% is a token coupon, 20–30% a normal seasonal sale, 40–50% strong, 70%+ clearance. Judge it against the genuine going price, not a list/MSRP anchor.
- Common mistake
- Treating % off a marked-up MSRP as a real deal — the crossed-out price is often an anchor, and stacked discounts multiply, they never add.
- Next action
- Lock in $60.00. If tax applies, run that final price through the sales tax calculator for the out-the-door total.
Common discount tiers
Same item, 3 depths
$80.00 at three discount levels.
What moves what you pay
Impact of a 10% bump in each input.
A bigger original price almost always swings the final cost more than a bigger discount — which is why a small percent off an expensive item can beat a big percent off a cheap one.
Discount to hit a target
Set the price you want to pay; get the discount needed.
Discount at a glance (25% off)
Price → save → final at 25% off
| Price | You save | Final |
|---|---|---|
| $5.00 | $1.25 | $3.75 |
| $10.00 | $2.50 | $7.50 |
| $20.00 | $5.00 | $15.00 |
| $50.00 | $12.50 | $37.50 |
| $100.00 | $25.00 | $75.00 |
| $250.00 | $62.50 | $187.50 |
| $500.00 | $125.00 | $375.00 |
| $1,000.00 | $250.00 | $750.00 |
| $2,500.00 | $625.00 | $1,875.00 |
Price → save → final at 50% off
| Price | You save | Final |
|---|---|---|
| $5.00 | $2.50 | $2.50 |
| $10.00 | $5.00 | $5.00 |
| $20.00 | $10.00 | $10.00 |
| $50.00 | $25.00 | $25.00 |
| $100.00 | $50.00 | $50.00 |
| $250.00 | $125.00 | $125.00 |
| $500.00 | $250.00 | $250.00 |
| $1,000.00 | $500.00 | $500.00 |
| $2,500.00 | $1,250.00 | $1,250.00 |
Buying after a discount? Run the final price through the sales tax calculator for the true out-the-door cost.
The formula
Final = Price × (1 − discount/100)Worked: $80 at 25% off → save = 80 × 0.25 = $20.00, final = 80 × 0.75 = $60.00.
Original = Sale / (1 − discount/100)Worked: $60 marked 25% off → original = 60 / 0.75 = $80.00. Stacked: 1 − (1−a)(1−b).
Reference: discount tiers & the stacked-discount truth table
Common discount tiers (on $80.00)
| % off | You keep | Final |
|---|---|---|
| 10% | 90% | $72.00 |
| 15% | 85% | $68.00 |
| 20% | 80% | $64.00 |
| 25% | 75% | $60.00 |
| 30% | 70% | $56.00 |
| 40% | 60% | $48.00 |
| 50% | 50% | $40.00 |
| 70% | 30% | $24.00 |
Stacked discounts: added vs real
| Stack | If added | Real off |
|---|---|---|
| 10% + 10% | 20% | 19% |
| 20% + 10% | 30% | 28% |
| 20% + 20% | 40% | 36% |
| 25% + 20% | 45% | 40% |
| 30% + 20% | 50% | 44% |
| 40% + 25% | 65% | 55% |
| 50% + 20% | 70% | 60% |
| 50% + 50% | 100% | 75% |
Stacked discounts multiply: effective = 1 − (1 − a)(1 − b). Adding the percentages always overstates the deal. Tap any row to load it into the calculator.
How to use the discount calculator
- 1
Pick a mode: Single % off, Stacked (a chain of discounts), or Reverse tag (original from a sale price).
- 2
Type the original price into the yellow field — or the sale price in reverse mode.
- 3
Set the discount with the slider, the number box, or a quick tier chip like 25% or 50%.
- 4
Read the price tag: original struck through, percent off, the final price, and the pay-vs-save bar.
- 5
Use goal-seek to find the discount needed for a target price, or Save to compare deals.
Discounts, stacking and the anchor trap, explained
Why this calculator exists: On Black Friday 2025, a shopper named Renata stood in front of a rack reading “30% off, plus an extra 20% with code” and assumed she was getting 50% off. She wasn’t — the real discount was 44%, because the coupon comes off the already-reduced price, not the original. That six-point gap, multiplied across a full cart, is exactly the friction this tool removes: it answers the only question that matters at the register, “what will I actually pay, and is this genuinely a good deal?”
A discount is just a percentage taken off a price, and the final price is the original multiplied by one minus that percentage. An $80 jacket at 25% off is 80 × 0.75 = $60, with $20 saved. The math is trivial in isolation; what trips people up is everything wrapped around it — multiple discounts, reference prices, and the psychology stores deliberately build into a tag.
The single biggest mistake is treating stacked discounts as additive. They are not. Each discount applies to the running balance, so 20% then 10% leaves 0.80 × 0.90 = 0.72 of the price, a 28% effective discount rather than the 30% your intuition expects. The deeper the stack, the wider the gap: 50% plus 50% is 75% off, not 100%, because the second half-off only works on what was left. The stacked mode in this tool chains each leg correctly and shows you the real effective rate next to the wrong additive one.
The second trap is the reference price — the crossed-out “was” figure or the manufacturer’s suggested retail price (MSRP). This is anchoring, one of the most reliable findings in behavioural pricing: a high number shown first makes whatever follows feel cheap, even when the “sale” price is simply the normal market price. The US Federal Trade Commission’s long-standing guidance on fictitious pricing says a former-price comparison must reflect a price the item was actually, recently sold at, and several large retailers have settled lawsuits over reference prices that were never genuine. The reverse mode here lets you reconstruct the implied original from a sale tag and ask whether that number is plausible.
Knowing how retail markdowns work turns a discount into a decision about timing. Stores run a markdown cadence: new stock starts at full price, takes a first markdown of around 20% when sell-through slows, then 30–50% mid-season, and finally 60–70% as clearance to free up shelf space. Black Friday compresses deep markdowns into a single weekend to drive volume. If a 10% “sale” on a non-urgent item disappoints you, the Result Intelligence block above will often suggest waiting for the next markdown in that cadence.
Two practical rules close the loop. First, always read the savings in dollars, not just the headline percent — 10% off a $1,200 laptop ($120) beats 50% off a $200 chair’s accessory ($100 saved only if the chair was relevant). Second, apply discounts before tax: tax is charged on the reduced price you actually pay, so a $100 item at 20% off then taxed at 8% costs $86.40, which is why you take the final price here straight into the sales tax calculator.
Used together, the modes answer the full decision rather than a single sum: the price tag shows what you pay, the effective-rate panel keeps stacked deals honest, reverse mode tests whether the reference price is real, and goal-seek tells you the exact discount to wait or ask for to hit your target. That is the difference between knowing a number and knowing whether to buy.
Trusted by shoppers, buyers and merchandisers
“The stacked mode finally settled an argument with my husband. A 30% sale plus a 20% coupon is 44% off, not 50, and now I can prove it before we get to the register.”
“I plan markdown cadences for a living and I use the reverse mode to sanity-check competitor "was" prices. If the implied original is absurd, it is an anchor, not a deal.”
“Goal-seek is the killer feature. I price promos to land on a clean $19.99 and this tells me the exact percent to load into the platform. No more trial and error.”
“I screenshot the price-tag widget for posts — the struck-through original to final-price animation reads instantly. The effective-rate-on-stacked-coupons math saves me from publishing wrong numbers.”
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