Measuring Vacuum - V2 - Trapped Balloon¶
A simple gauge to detect when the vacuum bag reaches about 80% of atmospheric pressure (roughly a 20% vacuum).
It relies on Boyle’s law, which states:
As the external pressure drops slightly, the trapped air expands inside a balloon placed in a rigid plastic container.
When the balloon expands to a known volume, it gives a simple visual cue for partial vacuum.
Example Calculation:
| Parameter | Symbol | Value | Notes |
|---|---|---|---|
| Ambient pressure | \(P_1\) | 1.0 atm | Normal atmospheric pressure |
| Balloon volume at rest | \(V_1\) | 27 mL | Container (35 mL) minus occupied volume (8 mL) |
| Target pressure (80 % of atmospheric) | \(P_2\) | 0.8 atm | Corresponds to 20 % vacuum |
| Expanded volume | \(V_2 = \dfrac{P_1 V_1}{P_2}\) | 33.75 mL | Theoretical balloon volume at 0.8 atm |
| Container volume | — | 35 mL | Balloon almost fills container |
| Vacuum indication | — | ~20 % vacuum | Balloon just touching container walls |
When the balloon almost fills the container (but does not press firmly against it),
the pressure has dropped to roughly 80 % of atmospheric pressure, or ≈0.8 atm absolute.
That corresponds to a modest vacuum, enough to confirm that the vacuum bag is sealed and pulling correctly.
Goal¶
Detect when we've hit 80% of atmospheric pressure.
Reference Images¶
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|---|---|
| Container with holes | Measure Displaced Volume |
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|---|---|
| Trapped Balloon at atmospheric pressure | Trapped Balloon at 80% atmospheric pressure |
Time needed¶
| Type | Hours |
|---|---|
| Implementation | 0.5 h |
| Waiting | 0 h |
Bill of Materials¶
| Material | Quantity | Unit Cost | Line Cost |
|---|---|---|---|
| Small Plastic Container (35ml) Consumable A very small, transparent, plastic container |
1 | Inexpensive | |
| Balloon Consumable A simple balloon, small preferred |
1 | Inexpensive |
Tools Required¶
| Tool | Purpose |
|---|---|
| Syringe (10ml) | Measure the container volume |
| Power Drill | Drill holes into the plastic container |
Instructions (step-by-step)¶
-
Prepare the container
Choose a small, clear plastic container with a tight-fitting lid.
Drill four small holes near the corners of the top lip to allow air to pass.
Drill a larger central hole to fit the syringe head snugly.
This will be used for measuring water volume and later for the air path. -
Measure the container volume
Use the syringe to fill the container with water, keeping track of how many milliliters it takes until full.
Example: the container holds about 35 mL of water. -
Inflate the balloon
Partially inflate a small balloon until it fills roughly 80% of the container volume.
You want it to just start touching the sides when placed inside.
Seal the balloon tightly with a knot or clip. -
Measure the balloon volume
Place the sealed balloon inside the container.
Close the lid and use the syringe to inject water through the central hole until the container is full again.
The difference in water volume tells you how much air is inside the balloon.
Example: the container with balloon accepts 8 mL of water, meaning the balloon’s volume is
$$ V_{\text{balloon}} = 35 - 8 = 27\,\text{mL} $$ -
Using the gauge
Place the container face down onto the breather cloth inside your vacuum bag.
The small holes let air escape freely while allowing the balloon to expand as the pressure drops.
When the balloon nearly fills the container, the bag has reached about 80% of atmospheric pressure (0.8 atm).
Limitations¶
- Inflating the balloon to exactly 80% of the container volume is difficult, so accuracy varies.
- The balloon adds its own resistance to expansion, not accounted for by Boyle’s law.
- The gauge provides only an approximate visual indication of pressure.



