FRESH water Physics
Physics — Topics
Will Welbourn explains the practical exam method for fresh water pressure questions — the approach that works 9 times out of 10.
Why Fresh Water Pressure Is Different
Pressure at depth comes from the weight of water above you. The heavier the water, the higher the pressure. Salt water and fresh water weigh different amounts — and that single fact is the source of every fresh water question in the PADI physics exam.
The practical consequence is that fresh water pressure values are not round numbers. At 10 m in salt water, absolute pressure is a clean 2 atm. At 10 m in fresh water, it is 1.97 atm. These non-round values make it harder to work with fresh water numbers directly — which is exactly why the practical exam method below exists.
Salt Water vs Fresh Water — Pressure Reference Table
Use this table as a reference for both the practical method questions and the exact calculation questions. Salt water pressures are the round numbers you already know. Fresh water pressures are approximately 3% lower at every depth.
| Depth | SW Absolute (atm) | FW Absolute (atm) | SW Gauge (atm) | FW Gauge (atm) |
|---|---|---|---|---|
| Surface | 1.0 | 1.0 | 0 | 0 |
| 10 m | 2.0 | 1.97 | 1.0 | 0.97 |
| 20 m | 3.0 | 2.94 | 2.0 | 1.94 |
| 30 m | 4.0 | 3.91 | 3.0 | 2.91 |
| 40 m | 5.0 | 4.88 | 4.0 | 3.88 |
The table is a reference — you do not need to memorise the values in it. What you need to be able to do is calculate them. Here is how two of those table values were found, and how to find the same answer for any depth, including the non-round depths that come up in exam questions.
- 10 m: SW absolute = 2.0 atm. Subtract 1 = 1.0. Divide by 1.03 = 0.97. Add 1 back = 1.97 atm absolute in fresh water
- 30 m: SW absolute = 4.0 atm. Subtract 1 = 3.0. Divide by 1.03 = 2.91. Add 1 back = 3.91 atm absolute in fresh water
Non-Round Depths
Exam questions often use depths that do not fall on a clean 10 m interval. The method is identical — the only extra step is reading off the salt water absolute pressure from between two chart values.
- Find SW absolute: 15 ÷ 10 = 1.5 + 1 = 2.5 atm
- Subtract 1: 2.5 − 1 = 1.5
- Divide by 1.03: 1.5 ÷ 1.03 = 1.456
- Add 1 back: 1.456 + 1 = 2.46 atm absolute in fresh water
- Find SW absolute: 25 ÷ 10 = 2.5 + 1 = 3.5 atm
- Subtract 1: 3.5 − 1 = 2.5
- Divide by 1.03: 2.5 ÷ 1.03 = 2.427
- Add 1 back: 2.427 + 1 = 3.43 atm absolute in fresh water
Exact Method vs the Quick and Dirty — Side by Side
The quick and dirty — taking the salt water absolute pressure and dividing the whole thing by 1.03 without isolating the water column first — gives a slightly lower number than the correct answer at every depth. The comparison below shows what you get from each method, and how far apart they are.
| Depth | SW Absolute | Exact FW Absolute | Quick and Dirty (÷ 1.03 only) | Difference |
|---|---|---|---|---|
| 10 m | 2.0 atm | 1.97 atm | 1.94 atm | 0.03 atm |
| 15 m | 2.5 atm | 2.46 atm | 2.43 atm | 0.03 atm |
| 25 m | 3.5 atm | 3.43 atm | 3.40 atm | 0.03 atm |
| 30 m | 4.0 atm | 3.91 atm | 3.88 atm | 0.03 atm |
The Practical Exam Method
If a question is in fresh water and involves a calculation, your best option is usually the quick and dirty method: take the salt water absolute pressure and divide by 1.03, then use that number in your calculation. As shown above, this gives a result that is only 0.03 atm off the correct answer — close enough to identify the right option in any multiple-choice question.
This approach is a last resort — useful for students who find the multi-step arithmetic genuinely difficult in exam conditions. If you are comfortable with the exact formula or the quick and dirty method described above, use those instead. The practical method removes all fresh water arithmetic entirely: ignore the water type, solve using clean salt water numbers, then adjust your answer.
Worked Example 1 — Gauge Pressure
- Solve for salt water: gauge at 20 m = 2 atm
- Question says fresh water → quick and dirty: 2 ÷ 1.03 = 1.94 atm
Worked Example 2 — Density Question
- Solve for salt water: absolute pressure at 30 m = 4 atm, so air is 4× denser
- Question says fresh water → quick and dirty: 4 ÷ 1.03 = 3.88
Worked Example 3 — Container Fill at Depth
- 40 m in salt water = 5 atm. Quick and dirty FW pressure: 5 ÷ 1.03 = 4.85 atm
- Air compresses as it descends, so you need to pump more. Multiply: 4.85 × 20 = 97 L
Worked Example 4 — Tank Duration
- 20 m in salt water = 3 atm. Quick and dirty FW pressure: 3 ÷ 1.03 = 2.91 atm
- At depth you breathe faster, so the tank lasts less time. Divide: 120 ÷ 2.91 = 41.2 minutes
The Exact Calculation Method
Will Welbourn works through the exact formula for absolute and gauge pressure at depth in fresh water, with a full worked example at 33 m.
To find gauge pressure in fresh water: subtract 1 from the fresh water absolute pressure, just as you would in salt water.
- Find SW absolute at 33 m: 33 ÷ 10 = 3.3 + 1 = 4.3 atm
- Subtract 1: 4.3 − 1 = 3.3 atm (water column pressure only)
- Divide by 1.03: 3.3 ÷ 1.03 = 3.2 atm (fresh water column)
- Add 1 back: 3.2 + 1 = 4.2 atm absolute
- Gauge pressure: 4.2 − 1 = 3.2 atm gauge
The most common mistake is dividing the entire salt water pressure by 1.03 without isolating the water column first — at 33 m: 4.3 ÷ 1.03 = 4.17 atm instead of 4.2. As the comparison table above shows, this is exactly what the quick and dirty formalises: technically wrong, always 0.03 atm low, but close enough to identify the right option in any PADI multiple-choice question.
Where Fresh Water Appears Across the Physics Exam
Fresh water is not a single topic in the PADI physics exam — it appears as a modifier across multiple question types. Understanding how it affects each area lets you spot fresh water questions quickly and apply the right approach.
| Topic area | How fresh water applies | Method |
|---|---|---|
| Pressure questions | Absolute and gauge pressure are approximately 3% lower at any given depth | Exact formula or quick and dirty method (this page) |
| Density questions | Fresh water density = 1.00 kg/L vs salt water 1.03 kg/L | See the density page |
| Buoyancy questions | Objects neutrally buoyant in salt water become negatively buoyant in fresh water — same volume displaces less weight | See the buoyancy page |
| Lift bag questions | In fresh water, 1 litre of water displaced = 1 kg of upward force exactly — no division by 1.03 needed | See lift bag calculations |
| Depth-to-depth calculations | Practical method applies — use salt water pressures to solve, then adjust the answer | See the depth calculations page |
| Temperature and tank pressure | Not water-type-dependent — Charles's Law applies equally in salt or fresh water | See general knowledge |
For more practice on all fresh water question types, work through the physics practice questions.
Fresh Water Physics — Practice Questions
Physics — Topics