How many foot water in 1 millimeter of mercury?
The answer is 0.044603347619955.

We assume you are converting between **foot water [4 °C]** and **millimeter of mercury [0 °C]**.

You can view more details on each measurement unit:

foot water or
millimeter of mercury

The SI derived unit for **pressure** is the pascal.

1 pascal is equal to 0.00033455256555148 foot water, or 0.0075006156130264 millimeter of mercury.

Note that rounding errors may occur, so always check the results.

Use this page to learn how to convert between feet water and millimeters of mercury.

Type in your own numbers in the form to convert the units!

1 foot water to millimeter of mercury = 22.41984 millimeter of mercury

2 foot water to millimeter of mercury = 44.83968 millimeter of mercury

3 foot water to millimeter of mercury = 67.25953 millimeter of mercury

4 foot water to millimeter of mercury = 89.67937 millimeter of mercury

5 foot water to millimeter of mercury = 112.09921 millimeter of mercury

6 foot water to millimeter of mercury = 134.51905 millimeter of mercury

7 foot water to millimeter of mercury = 156.93889 millimeter of mercury

8 foot water to millimeter of mercury = 179.35873 millimeter of mercury

9 foot water to millimeter of mercury = 201.77858 millimeter of mercury

10 foot water to millimeter of mercury = 224.19842 millimeter of mercury

You can do the reverse unit conversion from millimeter of mercury to foot water, or enter any two units below:

foot water to decipascal

foot water to kilogram-force/square meter

foot water to centimeter of mercury

foot water to meter of air

foot water to nanopascal

foot water to picobar

foot water to yoctobar

foot water to exabar

foot water to gram/square centimeter

foot water to kilogram-force/square millimeter

The torr (symbol: Torr) or millimetre of mercury (mmHg) is a non-SI unit of pressure. It is the atmospheric pressure that supports a column of mercury 1 millimetre high. The unit is named after Evangelista Torricelli, Italian physicist and mathematician, for his discovery of the principle of the barometer in 1643.

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