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Calcimator

Plastic Part Weight Calculator

Calculate plastic part weight from volume and density for solid boxes, solid cylinders, or hollow tubes/pipes. Includes material cost estimate.

About this calculator

This calculator computes a plastic part's weight from geometry and material density across three shape options: a solid rectangular box (length × width × height), a solid cylinder (using width as the diameter), or a hollow cylinder/tube (using width as outer diameter and height as wall thickness, with the inner radius derived by subtracting wall thickness from the outer radius — floored at zero so an excessive wall-thickness input can't produce a negative inner radius). Whichever shape you pick, the volume converts from mm³ to cm³ and multiplies straight through by the density you enter in g/cm³ to give a single part's weight, also reported in ounces for convenience. Quantity multiplies that single-part weight up to a batch total in grams and kilograms, and material cost follows the same pattern: cost per kilogram times the part's weight in kilograms, then scaled by quantity for total material spend.

The density figure is the one number that needs real care — common values include HDPE ~0.94-0.97, PP ~0.89-0.91, ABS ~1.03-1.07, PVC up to 1.45, and PTFE 2.15 g/cm³, and since weight scales linearly with whatever density you input, using the wrong resin's density is the single most common way to get a materially wrong estimate. The model also assumes a fully solid part with no internal ribbing, gas-assist voids, or wall-thickness variation, so treat the output as an idealized upper bound: real molded parts, especially blow-molded hollow parts, often weigh less than this once internal structure and process variation are accounted for.

Inputs

Results

Part weight (g)

118.75

Part weight (oz)4.19
Part volume (cm³)125
Total weight (g)118.75
Total weight (kg)0.12
Material cost per part ($)$0.30
Total material cost ($)$0.30
How to Use This Calculator
  1. Select the Shape from the dropdown, and enter Length (mm) and Width / outer diameter (mm).
  2. Set Height / wall thickness (mm), Plastic density (g/cm³), and Quantity.
  3. Adjust Material cost ($/kg) as needed.
  4. Review the Part weight (g) result.
  5. Use Part weight (oz) and Part volume (cm³) to inform your decision.

How the result changes with Length (mm)

Length (mm)Part weight (g)
5059.38
7589.06
150178.13
250296.88

What each input means

Shape
Part geometry — determines how Length, Width, and Height are used in the volume formula.
Length (mm)
Part length in mm.
Width / outer diameter (mm)
Box width or cylinder/tube outer diameter in mm.
Height / wall thickness (mm)
Box height, or wall thickness for hollow cylinders.
Plastic density (g/cm³)
Material density. HDPE ~0.95, PP ~0.90, ABS ~1.05, PC ~1.20, Nylon ~1.13.
Quantity
Number of parts to calculate total weight and cost.
Material cost ($/kg)
Resin price per kilogram.

What each result means

Part weight (g)
Weight of a single part in grams.
Part weight (oz)
Weight of a single part in ounces.
Part volume (cm³)
Volume of a single part.
Total weight (g)
Total weight for all parts.
Total weight (kg)
Total weight in kilograms.
Material cost per part ($)
Raw material cost for one part.
Total material cost ($)
Total raw material cost for all parts.

How this is calculated

Worked example, using the default values

  1. Identify Input Parameters
    4 parameters
    Shape = 1, Length (mm) = 100, Width / outer diameter (mm) = 50, Height / wall thickness (mm) = 25 = 7 input(s) provided
  2. Calculate Part weight
    Part weight = volumeCm3 * density
    118.75 = 118.75
  3. Calculate Part weight
    Part weight = partWeightG * 0.035274
    4.189 = 4.189
  4. Calculate Part volume
    Part volume = volumeMm3 / 1000
    125 = 125

Engine last updated . Checked against 2 independently-derived tests — how we verify calculators. Built by Paul Gunder, a software engineer, not a licensed financial, medical, or legal professional.

Frequently Asked Questions

What does the Height input actually control for the hollow cylinder shape?

For the hollow cylinder option, Height stops being a vertical dimension and instead becomes wall thickness — the calculator subtracts it from the outer radius (half of Width) to derive the inner radius, then computes the tube's cross-sectional ring area from the difference between the outer and inner circles. If you enter a wall thickness larger than the outer radius, the inner radius is floored at zero rather than going negative, which effectively (and correctly) turns the shape into a solid cylinder.

Why is this calculator named for blow molding when it computes solid-shape weights?

The engine itself is a straightforward geometric-volume-times-density calculation that applies to any of the three shapes, not a blow-molding-specific simulation — it doesn't model parison thickness variation, blow-up ratio, or the wall-thinning that happens as plastic stretches against a mold in real blow molding. Because real blow-molded hollow parts have wall thickness that varies around the part rather than the uniform thickness this calculator assumes, its hollow-cylinder output is best used as an idealized upper-bound weight estimate, not a precise prediction.

How much does getting the density value wrong affect my result?

Weight scales exactly linearly with the density figure you enter, since the formula is simply volume (cm³) times density (g/cm³) with no other adjustment — a 10% error in density produces exactly a 10% error in every weight and cost output. Because common resins span a wide range (PP around 0.90 g/cm³ up to PTFE at 2.15 g/cm³, more than double), using the wrong resin's density is the single easiest way to get a materially wrong estimate, so it's worth double-checking the plastic type against the reference values in the input's help text.

Why does the calculator treat the part as fully solid even for the hollow cylinder option?

Solid, in this context, means uniform material with no internal voids or ribbing beyond the specific shape geometry — the hollow cylinder does subtract out the inner bore, but whatever plastic remains in the ring cross-section is treated as fully dense, with no gas-assist voids, foaming, or wall-thickness variation around the circumference. Real molded parts, especially blow-molded ones, often have thinner or non-uniform walls in practice, so this model tends to overstate weight compared to an actual finished part.

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