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Water Content Compressed Air

Reference data and engineering information about water content compressed air for miscellaneous applications.

watercontentcompressedair

Overview

Engineering reference data for Water Content Compressed Air in miscellaneous.

Key Formulas

Unit Conversion

y=xky = x \cdot k

Multiply by conversion factor.

Linear Interpolation

y=y1+(xx1)(y2y1)x2x1y = y_1 + \frac{(x - x_1)(y_2 - y_1)}{x_2 - x_1}

Estimate between two known points.

Percentage

p=partwhole×100%p = \frac{\text{part}}{\text{whole}} \times 100\%

Part as fraction of whole.

Variables

SymbolDescriptionUnit
xxInput value
yyOutput value
kkConversion factor

Water Content Data

7 rows
Mass of water in saturated air (kg H₂O per m³ free air) at various temperatures and gauge pressures
Temperature(°C)
0 bar (gauge)(kg/m³)
2 bar (gauge)(kg/m³)
4 bar (gauge)(kg/m³)
6 bar (gauge)(kg/m³)
8 bar (gauge)(kg/m³)
10 bar (gauge)(kg/m³)
12 bar (gauge)(kg/m³)
14 bar (gauge)(kg/m³)
00.00450.00150.000910.000650.000510.000410.000350.0003
200.0180.00580.00350.00250.00190.00160.00130.0012
400.0590.0190.0110.00790.00620.0050.00430.0037
600.180.0530.0310.0220.0170.0140.0120.01
800.650.140.0780.0540.0410.0340.0280.024
1000.380.190.130.0940.0760.0630.054
1200.490.290.210.160.130.11

Source: engineeringtoolbox.com

Key Relationships

The water content of compressed air exhibits two fundamental behaviors:

  • Decreases with increasing pressure — at constant temperature, higher pressure reduces the volume available for water vapor
  • Increases with increasing temperature — warmer air has greater capacity to hold moisture

Unit conversion: 1 kg/m³ = 0.0624 lb/ft³

Example Calculation

Problem: Air enters a compressor at 20°C with 70% relative humidity. The air exits saturated at 8 bar (gauge) and 40°C. Determine the water extracted per unit volume of free air.

Step 1 — Inlet water content:

At 20°C and 0 bar gauge, saturated water content from the table:

wsat,in=0.018 kgH2O/mfree air3w_{sat,in} = 0.018 \text{ kg}_{H_2O}\text{/m}^3_{\text{free air}}

Adjusted for 70% humidity:

win=0.018×70100=0.0126 kgH2O/m3w_{in} = 0.018 \times \frac{70}{100} = 0.0126 \text{ kg}_{H_2O}\text{/m}^3

Step 2 — Outlet water content:

At 40°C and 8 bar gauge from the table:

wout=0.0062 kgH2O/mfree air3w_{out} = 0.0062 \text{ kg}_{H_2O}\text{/m}^3_{\text{free air}}

Step 3 — Water extracted:

Δw=winwout=0.01260.0062=0.0064 kgH2O/m3\Delta w = w_{in} - w_{out} = 0.0126 - 0.0062 = 0.0064 \text{ kg}_{H_2O}\text{/m}^3

This condensed water represents approximately 51% of the inlet moisture content.

Interactive Charts

mass of water (kg per 100 m3) in saturated air

References