vault backup: 2026-02-14 22:56:05
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- authorship/original
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- destiny/permanent
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- status/complete
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- type/minutes
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dg-publish: true
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---
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# 2025-11-04
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## 2025-11-04 Belle Meade Director Review
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#occupational
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#occupational #type/minutes
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### Takeoff Review
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This is the example I would always give
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while trying to explain it to him.
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![[markup-vs-margin]]
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![[markup-vs-margin#Markup vs. Margin]]
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***
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@@ -0,0 +1,16 @@
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---
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id: 2026-02-14
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aliases: []
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title: 2026-02-14
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tags:
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- authorship/original
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- destiny/permanent
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- status/draft
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- type/periodic/daily
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dg-publish: true
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weekly: "[[2026-W07]]"
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monthly: "[[2026-02]]"
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quarterly: "[[2026-Q1]]"
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yearly: "[[2026]]"
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---
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# 2026-02-14
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---
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# Markup vs. Margin
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**Markup** and **margin** are both terms to describe the percent profit of a sold good or service.
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**Markup** describes an item's profit relative to its cost to the merchant.
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**Margin** describes an item's profit relative to its cost to the customer.
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**Markup** and **margin** describe the profit of a sold good or service in terms of its cost.
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$$
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\text{Profit} = \text{Sell Price} - \text{Cost}
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$$
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**Markup** describes an item's profit as a fraction of its cost to the merchant.
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$$
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\text{Markup} = \frac{\text{Profit}}{\text{Cost}}
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$$
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**Margin** describes an item's profit as a fraction of its sell price,
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its cost to the customer.
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$$
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\text{Profit} = \text{Sell Price} - \text{Cost}, \quad
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\text{Markup} = \frac{\text{Profit}}{\text{Cost}}, \quad
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\text{Margin} = \frac{\text{Profit}}{\text{Sell Price}}
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$$
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## Example
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Suppose a product that
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* costs $80 to produce
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* is sold for $100
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@@ -32,8 +43,14 @@ $$
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\text{Margin} = \frac{20}{100} = 20\%
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$$
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Because of \*waves hands\* finance reasons,
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contractors (and sellers of products and services in general)
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Contractors (and sellers of products and services in general)
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almost exclusively talk about profit in terms of margin.
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Even if someone says "15% _markup_"
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they may still be talking about margin.
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## Converting Between Markup and Margin
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$$
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\text{Margin} = \frac{\text{Markup}}{1 + \text{Markup}}, \quad
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\text{Markup} = \frac{\text{Margin}}{1 - \text{Margin}}
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$$
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