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Accounting · Help with common difficulties

I use margin when the question gives markup

You calculated a neat percentage, but the selling price came out wrong because the question meant a different base.

On this page
  1. Why does this mix-up happen?
  2. A routine for choosing the base
  3. Worked example
  4. The mistake to watch for
  5. Check yourself
  6. Where this leads next

Markup is a percentage of cost. Margin is a percentage of selling price. The profit is the same amount in both, but the base under the percentage is different, so the numbers do not swap.

This page shows how to pick the base, with a worked example. It supports inventory and cost of sales, and the percentage-base explorer lets you test the calculation.

Why does this mix-up happen?

In class, most percentage questions use the original amount as the base. So when a question says “25%”, the habit is to take 25% of the selling price, or to divide by 0.75.

That habit is correct for margin. It is wrong when the word is markup.

The word in the question tells you the base. Underline it before you calculate.

A routine for choosing the base

  1. Underline the word: markup (base is cost) or margin (base is selling price).
  2. Write the base as 100%. Under markup, cost is 100%. Under margin, selling price is 100%.
  3. Write the other figure as a percentage of it. Markup 25%: selling price is 125% of cost. Margin 20%: cost is 80% of selling price.
  4. Calculate with a multiplier or divisor and check by working the percentage back.

Worked example

A shop buys an item for 80 and applies a 25% markup. Find the selling price and the margin.

Step 1. The word is markup, so cost (80) is 100%.

Step 2. Selling price is 125% of cost: 80 × 1.25 = 100.

Step 3. Profit is 100 − 80 = 20.

Step 4, margin. The base is now the selling price: 20 ÷ 100 = 20%.

Check: 25% of 80 is 20, and 20 ÷ 100 is 20%. The profit agrees.

Now a second case where the base comes from the sales figure. Sales were 6,000 and the markup was 50%. Find cost of sales and gross profit.

Sales are 150% of cost, so cost of sales = 6,000 ÷ 1.5 = 4,000. Gross profit = 6,000 − 4,000 = 2,000. Margin = 2,000 ÷ 6,000 = 33.3% (to 1 decimal place).

The mistake to watch for

Mistaken working: 6,000 × 50% = 3,000 is gross profit, so cost of sales = 3,000.

The student took 50% of the selling price, which treats 50% as a margin. The question gave markup, so the 50% sits on top of cost.

The correction is to ask “50% of what?” before you multiply. If the answer is cost, the sales figure is 150% of it and you divide by 1.5. The check is quick: cost of 3,000 plus 50% of cost is 4,500, not 6,000, so the mistaken answer fails its own test.

Check yourself

1. Cost is 160. Markup is 30%. Find the selling price.

Show answer

160 × 1.3 = 208.

2. Selling price is 450 and the margin is 40%. Find the cost.

Show answer

Cost is 60% of selling price: 450 × 0.6 = 270. Profit is 180, and 180 ÷ 450 = 40%.

3. An item costing 200 sells for 250. State the markup and the margin.

Show answer

Profit is 50. Markup: 50 ÷ 200 = 25%. Margin: 50 ÷ 250 = 20%.

Where this leads next

Use the same habit on cost of sales from a stock movement and in sole-trader statements. The double-entry and ledger trainer shows where these figures land in the ledgers.

If base choice still slips under time pressure, online one-to-one Accounting tuition is a place to rebuild the habit with a teacher watching your working.

Questions people ask

What is the difference between markup and margin?

Markup is profit as a percentage of cost. Margin is profit as a percentage of selling price. The profit is the same amount in both cases, but the base changes. A 25% markup on cost equals a 20% margin on selling price for the same item.

Why is a markup percentage larger than the margin?

Both use the same profit. Cost is smaller than selling price, so dividing by cost gives a bigger percentage. If a question gives one percentage and you need the other, recalculate from actual figures instead of swapping the percentage.

How do I find cost from selling price and markup?

Divide the selling price by one plus the markup. For a 50% markup, divide by 1.5. Because markup is based on cost, the selling price is cost plus the markup, which is 150% of cost. Dividing recovers cost.

Which one does a question mean when it only says profit percentage?

Read the wording and any example given. If the question still does not name a base, write your assumption clearly and follow it consistently. Do not switch base part-way through, and ask your teacher how your school's materials phrase it.

Sources

  1. Cambridge IGCSE Accounting 0452 syllabus page

Updated:

Your next step

If the percentage base still changes without your noticing, a paid one-hour trial lets a teacher watch you choose the base and correct it on the spot.

Paid one-hour trial at your assigned teacher’s confirmed rate, starting from RM80. Other fees, schedules and ongoing arrangements are confirmed directly with your teacher after the trial class.

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