Menu Pricing Calculator

Menu pricing by target food cost works backwards, starting from the share of the price that ingredients ought to represent. The food component of the price is the ingredient cost divided by that share. Targets in the 25 to 35 per cent band circulate widely in the trade as working conventions rather than measured benchmarks, and this calculator uses whatever figure you enter rather than assuming one. Labour is then added on top, which matters more than it looks: the target applies to the food price, not to the final menu price.

Take an ingredient cost of 4 and a target of 28 per cent. The food component has to carry 14.29. Add 2 of allocated labour and the suggested price is 16.29, leaving 10.29 once ingredients and labour come out. Then look at what happened to the target. Ingredients are 4 of a 16.29 price, which is 24.56 per cent, not the 28 that was entered. The 28 per cent holds against the 14.29 food price on the card, and the labour added afterwards dilutes it.

Small changes in the target move the price a long way, because the target sits in the denominator. The same 4 of ingredients priced at 28 per cent gives 14.29; at 35 per cent it gives 11.43. Across 400 covers a month that gap is about 1,143 in food-price margin, from a seven-point change in one assumption. The mechanic is ordinary mark-up, and the row the card labels Gross Margin is what survives ingredients and labour, nearer a contribution margin than a true gross margin, and it is the money that has to cover rent, utilities and everything else the formula leaves out.

Quick example

At the default figures the card shows two percentages, and the distance between them is the whole point. Target Food Cost reads 28.00%, the number entered. Food Cost % of Menu Price reads 24.56%, which is what ingredients come to once labour sits inside the price. A dish priced straight off the suggested figure runs at the second number, not the first.

Which inputs matter most

Ingredient Cost and Target Food Cost % between them set the food price, and the target has the firmer grip because it divides rather than multiplies. Labour Allocation per Dish is a straight pass-through: it raises the suggested price by exactly what you enter and leaves the margin figure untouched, since the price rises to recover it. At a labour allocation of zero the suggested price collapses onto the food price, which is the quickest way to see how much of the total that line is carrying.

What's happening under the hood

Only two operations run. The target divides the ingredient cost to fix the food price, and labour is recovered on top of that. Nothing else enters the calculation. The margin row is the suggested price less ingredients and less labour, which collapses algebraically to the food price less ingredients, so labour drops out of it entirely. Anything charged per cover rather than per dish, and every fixed cost, sits outside the model.

What this doesn't capture

Overheads are absent: rent, utilities, packaging, card fees, breakage, and the cost of covers that order nothing but tap water. So is demand. A price the formula calls correct still fails if nobody orders at it, and a strong location or brand can hold a price the ingredient maths would never justify. Spoilage is the quiet one. Plate cost covers the trim and garnish that go into a serving, but not the product that spoils or gets over-prepped and never reaches a table, so a kitchen losing a tenth of its stock that way pays more per dish sold than the input says.