When to Raise Your Prices — and How Much You Can Afford to Lose
A price increase is the only lever that adds profit with no extra work. The arithmetic of what it's worth, and the attrition headroom it buys.
Every other profit lever costs something. More jobs cost hours; cheaper materials cost sourcing time; a new van costs money. A price increase is the one lever that adds profit with nothing added at all — no hours, no materials, no overhead. The catch is customer attrition, and the good news is that attrition is a number, not a fear: it can be calculated before you decide.
The worth of a point
A handyman running 12 jobs a month at a $1,200 average — $750 of variable cost each, $450 profit — is fully booked and still not getting ahead. An 8% increase moves the average price to $1,296; profit per job to $546. Twelve jobs a month: $1,152 more. A year: $13,824, for no additional work whatsoever.
| Measure | Before | After +8% |
|---|---|---|
| Average price | $1,200.00 | $1,296.00 |
| Profit per job | $450.00 | $546.00 |
| Margin | 37.5% | 42.1% |
| Monthly profit (12 jobs) | $5,400.00 | $6,552.00 |
| Annual profit | $64,800.00 | $78,624.00 |
The attrition headroom
How many customers can walk before the raise loses money? Jobs you can afford to lose = jobs × (1 − old profit ÷ new profit) = 12 × (1 − 450 ÷ 546) = 2.1. Two of twelve customers could refuse the new price and total profit would be exactly what it was — across ten jobs instead of twelve, with two jobs' worth of trips, admin and risk deleted from the year.
In practice the loss is rarely that high: the customers who leave over a working-price correction are usually the price-shoppers the raise quietly fires. The ones who stay are paying more per unit of your scarcest asset — an hour of you. The raise also lifts the margin from 37.5% to 42.1% on the same cost base.
The discount, run in reverse
The same arithmetic points the other way, and it's brutal by comparison. An 8% discount on that same job cuts profit from $450 to $354 — a fifth of the profit gone — and you'd need 27% more jobs to earn the same money. An increase buys you 17.6% of slack; a discount of the same size sells 21.3% of your profit and demands more work to compensate. This asymmetry is why "meet the competitor's price" and "hold your price" are not two roads to the same place.
The trigger, formalized
The disciplined version of this decision runs yearly: derive the margin the business requires (overhead plus income goal plus profit, over expected revenue), check what live quotes actually carry, and if there's a gap, size the increase that closes it. That converts 'I should probably charge more' from a feeling into a correction with a number attached — and a number can be scheduled, announced and defended.
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Frequently asked questions
How much does an 8% price increase add in profit?
The whole increase lands in profit, because no cost moves. Twelve jobs a month at a $1,200 average with $750 of cost: profit per job rises from $450 to $546, which is $1,152 a month and $13,824 a year — from the same work, same trips, same materials.
How many customers can I lose and still break even on a raise?
Jobs you can lose = jobs × (1 − old profit ÷ new profit). On the example above: 12 × (1 − 450 ÷ 546) = 2.1, so two of twelve customers could decline the new price and total profit would be unchanged — with 17.6% less work, fewer trips and less risk.
When is the right time to raise prices?
When the numbers say so, not when frustration does: an annual cost review showing overhead up, a required margin your quotes no longer carry, or job costing that shows systematic underestimating. Apply it to new quotes only — signed work keeps its price.
Tools for this
Ready to run the numbers?
Open the Price Increase Calculator and apply this guide with your own figures.
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