Why a part twice the size costs four times as much
What really happens to the cost when you move the scale percentage in your slicer, upwards and downwards.
Written by Álvaro Melgar Merenciano·
You type 200% into the scale box in your slicer and the weight goes from 60 to 480 grams. Eight times the plastic. The natural reaction is to assume the part will cost eight times as much.
It costs four. From 5.11 € to 19.88 €.
And the other way round something worse happens: shrink it by half and you use an eighth of the plastic, and you save 36%. This article explains both.
Volume goes up with the cube, and that part is exact
When you scale a part to 200% you are not making it twice as big in one direction: you are making it twice as wide, as tall and as deep. Two by two by two is eight.
That part is not an estimate, it is geometry: multiply every dimension by a number and the volume multiplies by that number cubed. And the weight follows the volume.
| Scale | Weighs | Takes | Plastic |
|---|---|---|---|
| 50% | 7.5 g | 41 min | ×0.125 |
| 75% | 25.3 g | 2 h 19 | ×0.42 |
| 100% | 60.0 g | 5 h 30 | ×1 |
| 150% | 202.5 g | 18 h 34 | ×3.4 |
| 200% | 480.0 g | 44 h | ×8 |
| 250% | 937.5 g | 85 h 56 | ×15.6 |
| 300% | 1,620 g | 148 h 30 | ×27 |
Fifty per cent more scale is already three and a half times the plastic. At 300%, twenty-seven times: 1.6 kilos from a part that started at sixty grams.
In this table the time also goes up with the cube, because on a part with infill the time tracks the volume. There is a whole section further down on when that does not hold.
The cost does not go up with the cube
Here is what breaks the intuition. The plastic multiplies by eight, but the cost of the part does not:
| Scale | Cost | Price | Against the base |
|---|---|---|---|
| 50% | 3.26 € | 4.89 € | ×0.64 |
| 75% | 3.89 € | 5.83 € | ×0.76 |
| 100% | 5.11 € | 7.66 € | ×1 |
| 150% | 10.12 € | 15.18 € | ×1.98 |
| 200% | 19.88 € | 29.81 € | ×3.89 |
| 250% | 35.96 € | 53.94 € | ×7.04 |
| 300% | 59.96 € | 89.94 € | ×11.73 |
The reason is the usual one on this site: your time does not scale. Taking the part off, cleaning the bed and packing it costs the same quarter of an hour whether the part weighs seven grams or half a kilo.
And look at 150%: that is where the cost multiplies almost exactly by two. If somebody asks for “twice as expensive”, that is not twice the size, it is 50% more scale.
At double size, your time stops being in charge
The normal part has a very lopsided breakdown: your time is 59% of the cost and the material only 23%. At double size it turns over:
| Item | Amount | Share |
|---|---|---|
| Material (480 g) | 9.60 € | 48.3% |
| Machine depreciation (44 h) | 4.95 € | 24.9% |
| Your time (15 min) | 3.00 € | 15.1% |
| Failures (10%) | 1.53 € | 7.7% |
| Electricity | 0.79 € | 4.0% |
| Total | 19.88 € | 100.0% |
Your quarter of an hour has gone from 59% to 15% without you changing anything you do. Now the plastic is in charge, and for the first time it makes sense to fight over the price of the spool.
You can see it yourself in the calculator with the part at 200%.
Shrinking a part barely saves anything
This is the other face, and in practice it is the one that costs the most money, because people scale down assuming it gets much cheaper.
At 50% the part weighs 7.5 grams and takes 41 minutes. The plastic drops from 1.20 € to 15 cents. And the total cost drops from 5.11 € to 3.26 €: 36% less, not 87%.
The breakdown explains why: at that size your time is 92% of the cost and the material 4.6%. You are no longer selling plastic, you are selling the time spent attending to the printer.
Check it in the calculator with the part at 50%: the material disappears from the chart.
The practical conclusion is uncomfortable but useful: on small parts, cutting the price because “it is tiny” is giving away your time. A 7.5 gram part does not cost eight times less than a 60 gram one; it costs a third less.
The limit is not the money: it is the spool and the clock
Before taking on a scaled-up job, look at these two columns, because they usually decide more than the price does:
| Scale | 1 kg spools | Printer days |
|---|---|---|
| 150% | 0.20 | 1.5 |
| 200% | 0.48 | 3.7 |
| 250% | 0.94 | 7.2 |
| 300% | 1.62 | 12.4 |
At 250% you eat a whole spool in a single part. At 300% you need more than a spool and a half, and if the reel runs out mid-print in a colour you cannot match, you throw away 148 hours.
And those 148 hours are twelve days with the machine running twelve hours a day. Twelve days in which you print nothing else. That does not show in the price of the part, but it shows in the month's break-even point.
There is also an obvious physical limit: at 300% the part is three times the size too, and it may not fit on your bed. You see that before any sum.
One big part or eight small ones
The 44 hours of the part at 200% are not just a lead time: they are eight normal parts you are not going to print. It is worth seeing which comes out better.
| One at 200% | Eight at 100% | |
|---|---|---|
| What you charge | 29.81 € | 61.31 € |
| What it costs you | 19.88 € | 40.88 € |
| Profit | 9.94 € | 20.44 € |
| Your time | 15 min | 2 h |
The eight small ones leave twice the profit: 20.44 € against 9.94 €. Same machine, same hours.
But look at the last row before deciding. Those extra 10.50 € cost you an hour and three quarters of your own time, taking off, cleaning and packing seven more times. That works out at 6.00 € an hour: half what your hour is worth in this very calculator.
So the answer depends on what you have spare and what you are short of. If the printer is the scarce thing, the eight small ones win easily. If you are the scarce thing, the big part pays you better for every minute you give it. And if you sell both, you now know which to put in the queue when the machine is free and you are not.
When the time does not go up with the cube
The whole table assumes the time scales like the volume. On a solid part or one with high infill that holds fairly well, because nearly all the time goes into filling.
On a hollow or thin-walled part, it does not. There the head mostly traces perimeters, and perimeters grow with the surface, which goes up with the square and not the cube. If your part is that kind, the time at 200% multiplies by four rather than eight:
| How the time scales | Takes | Cost | Against the base |
|---|---|---|---|
| With the volume (filled part) | 44 h | 19.88 € | ×3.89 |
| With the surface (hollow part) | 22 h | 16.72 € | ×3.27 |
The difference between the two is 3.16 €, less than the material changes by. Which means: even if you get this assumption backwards, the conclusion of the article does not move.
And in any case there is no need to assume: slice the scaled part and look at the time your slicer gives you. That figure is yours and it is exact.
Stretching is not the same as scaling
There is a very common case that does not follow the cube rule: when you do not enlarge the whole part but stretch it along a single axis. A taller bracket, a longer spacer, a deeper box.
There you multiply only one dimension, so the volume rises in the same proportion, not cubed:
| Change | Weighs | Takes | Cost |
|---|---|---|---|
| 50% taller | 90.0 g | 8 h 15 | 6.16 € |
| Twice as tall | 120.0 g | 11 h | 7.22 € |
| Three times as tall | 180.0 g | 16 h 30 | 9.33 € |
Compare the middle row with the earlier table: twice as tall costs 7.22 €; twice everything costs 19.88 €. Nearly three times less, and both are said just as quickly on the phone.
That is why it is worth asking what exactly the customer means by “bigger”. If what they need is for something to fit inside, stretching one axis is nearly always enough, and that changes the quote completely.
Scaling also scales the holes
This is not a money problem, but it wrecks half the scaled parts out there, so it is worth saying before you take the job on.
When you scale, everything scales. A hole meant for an M3 screw is 3 mm; at 200% it is 6 mm, and an M3 no longer fits. The same goes for a bearing seat, a thread pitch, a shaft diameter or the clearance on a lid that used to be a snug fit.
Walls grow too. A 1.2 mm wall designed for three perimeters becomes 2.4 mm, which breaks nothing but does change the time and the weight you calculated.
Downwards it is worse: at 50%, that wall ends up at 0.6 mm. If your nozzle is 0.4 mm, the slicer has to decide what to do with half a perimeter, and what usually happens is the part comes out fragile, or hollow where it should not be.
The practical rule: scaling is safe on decorative parts and risky on parts that have to fit something. If the part involves screws, magnets or bearings, do not scale it: remake it at the new dimensions and charge that time as design time.
What to do with this when you quote
Do not multiply the price by the change of scale. That is the direct mistake. If they ask for the part at double and you charge double, you lose: it costs nearly four times as much.
Do not multiply by eight either. That is the opposite mistake and it also happens: you get a price of 61 € for something that costs 19.88 € to produce, and the customer walks.
Charge small parts what they are worth. A 7.5 gram miniature costs 3.26 €, not 64 cents. If you sell it for a euro you are paying for the privilege of working.
Set a minimum order. It is the natural consequence of the above: below a certain size the cost stops depending on the part and becomes almost entirely your time, and that floor is worth writing down.
Look at the hours before the price. A job at 300% occupies the machine for twelve days. If it pays well but leaves you without a printer for two weeks, it is still bad business, and that comes out in the sums in how to quote a job.
Do it with your own figures
The shortcut is to trust no rule and let the slicer give you both numbers.
One. Slice the part at the size they are asking for, not the original one, and write down the grams and the time it reports.
Two. Put them into the cost calculator, leaving your handling minutes exactly as always: that is precisely the field that must not change with the scale.
If you cannot slice it yet, the cube rule gives you a reasonable estimate: multiply the grams by the scale cubed. At 130% that is 2.2 times; at 170%, 4.9 times.
And if what changes is not the size but the material, the effect is far smaller: it is worked out in what PETG, ABS or TPU cost.
Want the exact number for your own case? 3D printing cost calculator does the full sum with your filament, your electricity tariff and your printer, and leaves the quote ready to copy.
Frequently asked questions
If I scale a part to double, how much more does it cost?
About four times more, not eight. The reference part goes from 5.11 € to 19.88 €: it multiplies by 3.89.
The plastic does multiply by eight, but your quarter of an hour of handling stays the same, and on the normal part that quarter of an hour was 59% of the cost.
Why is double the size eight times the plastic?
Because scaling multiplies all three dimensions at once: twice as wide, twice as tall, twice as deep. Two by two by two is eight.
That is not an estimate, it is geometry. At 150% it is 3.4 times the plastic and at 300%, twenty-seven times.
How much do I save by making the part smaller?
Far less than it looks. At 50% you use an eighth of the plastic but the cost only drops 36%: from 5.11 € to 3.26 €.
At that size your time is 92% of the cost and the material only 4.6%. Cutting the price of a small part heavily is giving away your time.
At what scale does the cost double?
At 150%. There the part goes from 5.11 € to 10.12 €, almost exactly double.
It is a good figure to keep in mind: “twice as expensive” is 50% more scale, not twice the size.
How much printer time does a scaled part take?
At 200%, 44 hours: nearly four days with the machine running twelve hours daily. At 300%, 148 and a half hours, which is twelve days.
That tends to be the real limit on a big job rather than the price: twelve days in which you print nothing else.
How much filament do I need for a part at 300%?
1,620 grams, more than a spool and a half of one kilo. At 250% it is 937.5 grams, almost a whole spool in a single part.
It is worth checking before you start: if the reel runs out mid-print and you cannot match the colour, the whole print is lost.
Does print time always go up with the cube?
On solid parts or ones with high infill, yes, because nearly all the time goes into filling. On hollow or thin-walled parts it rises more slowly, with the surface.
The difference is smaller than it seems: at 200%, with the time going up with the square the part costs 16.72 € instead of 19.88 €. The exact answer is to slice it and look at the real time.
Can I just multiply the price by the change of scale?
No, and it is the most common mistake. If you charge double for a part at double the size you lose money, because it costs nearly four times as much.
Multiplying by eight is no good either: that would give a price of over 61 € for something that costs 19.88 €. The right move is to calculate again with the real grams and hours.
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