Inches of mercury (inHg) | kilopascals (kPa) |
---|---|
0 | 0 |
1 | 3.3863889532611 |
2 | 6.7727779065222 |
3 | 10.159166859783 |
4 | 13.545555813044 |
5 | 16.931944766305 |
6 | 20.318333719567 |
7 | 23.704722672828 |
8 | 27.091111626089 |
9 | 30.47750057935 |
10 | 33.863889532611 |
20 | 67.727779065222 |
30 | 101.59166859783 |
40 | 135.45555813044 |
50 | 169.31944766305 |
60 | 203.18333719567 |
70 | 237.04722672828 |
80 | 270.91111626089 |
90 | 304.7750057935 |
100 | 338.63889532611 |
1000 | 3386.3889532611 |
Converting between inches of mercury (inHg) and kilopascals (kPa) is essential in various fields, including meteorology, aviation, and engineering. Understanding the conversion process ensures accurate measurements and calculations.
The conversion between inches of mercury and kilopascals relies on a specific conversion factor. Here's how to approach the conversion:
The standard conversion factor is:
This conversion is based on the standard gravity and temperature.
To convert inches of mercury to kilopascals, multiply the value in inches of mercury by the conversion factor (3.38639).
Formula:
Example:
Convert 1 inch of mercury to kilopascals:
To convert kilopascals to inches of mercury, divide the value in kilopascals by the conversion factor (3.38639).
Formula:
Example:
Convert 1 kilopascal to inches of mercury:
The use of mercury in pressure measurement dates back to Evangelista Torricelli, an Italian physicist and mathematician. In 1643, Torricelli invented the mercury barometer, which became the standard instrument for measuring atmospheric pressure. The height of the mercury column in the barometer directly indicates the pressure. This innovation was crucial for advancements in meteorology and our understanding of atmospheric phenomena.
See below section for step by step unit conversion with formulas and explanations. Please refer to the table below for a list of all the kilopascals to other unit conversions.
The "inches of mercury" (inHg) is a unit of pressure commonly used in the United States. It's based on the height of a column of mercury that the given pressure will support. This unit is frequently used in aviation, meteorology, and vacuum applications.
Inches of mercury is a manometric unit of pressure. It represents the pressure exerted by a one-inch column of mercury at a standard temperature (usually 0°C or 32°F) under standard gravity.
The basic principle is that atmospheric pressure can support a certain height of a mercury column in a barometer. Higher atmospheric pressure corresponds to a higher mercury column, and vice versa. Therefore, the height of this column, measured in inches, serves as a direct indication of the pressure.
Here's how inches of mercury relates to other pressure units:
The concept of measuring pressure using a column of liquid is closely linked to Evangelista Torricelli, an Italian physicist and mathematician. In 1643, Torricelli invented the mercury barometer, demonstrating that atmospheric pressure could support a column of mercury. His experiments led to the understanding of vacuum and the quantification of atmospheric pressure. Britannica - Evangelista Torricelli has a good intro about him.
Aviation: Aircraft altimeters use inches of mercury to indicate altitude. Pilots set their altimeters to a local pressure reading (inHg) to ensure accurate altitude readings. Standard sea level pressure is 29.92 inHg.
Meteorology: Weather reports often include atmospheric pressure readings in inches of mercury. These readings are used to track weather patterns and predict changes in weather conditions. For example, a rising barometer (increasing inHg) often indicates improving weather, while a falling barometer suggests worsening weather.
Vacuum Systems: In various industrial and scientific applications, inches of mercury is used to measure vacuum levels. For example, vacuum pumps might be rated by the amount of vacuum they can create, expressed in inches of mercury. Higher vacuum levels (i.e., more negative readings) are crucial in processes like freeze-drying and semiconductor manufacturing. For example, common home vacuum cleaners operate in a range of 50 to 80 inHg.
Medical Equipment: Some medical devices, such as sphygmomanometers (blood pressure monitors), historically used mmHg (millimeters of mercury), a related unit. While digital devices are common now, the underlying principle remains tied to pressure measurement.
Standard Atmospheric Pressure: Standard atmospheric pressure at sea level is approximately 29.92 inches of mercury (inHg). This value is often used as a reference point for various measurements and calculations.
Altitude Dependence: Atmospheric pressure decreases with altitude. As you ascend, the weight of the air above you decreases, resulting in lower pressure readings in inches of mercury.
Temperature Effects: While "inches of mercury" typically refers to a standardized temperature, variations in temperature can slightly affect the density of mercury and, consequently, the pressure reading.
Here's a breakdown of what kilopascals are, their relation to pressure, and some real-world context.
Kilopascals (kPa) are a unit of pressure within the International System of Units (SI). Specifically, it's a multiple of the pascal (Pa), where "kilo" signifies a factor of one thousand. Therefore, 1 kPa equals 1000 Pascals.
Pressure is defined as the amount of force applied perpendicular to a surface per unit area over which that force is distributed. Mathematically, this can be expressed as:
Where:
The SI unit for pressure is the Pascal (Pa), which is equivalent to one Newton per square meter (). Since a Pascal is a relatively small unit, the kilopascal (kPa) is often used for more practical measurements.
The pascal (Pa) is derived from fundamental SI units: kilograms (kg), meters (m), and seconds (s). 1 Pa is defined as the pressure exerted by a force of 1 Newton (1 kg⋅m/s²) over an area of 1 square meter. Kilopascals simply multiply this pascal unit by 1000. Thus, 1 kPa = 1000
The unit "pascal" is named after Blaise Pascal, a 17th-century French mathematician, physicist, and philosopher. Pascal made significant contributions to the study of fluid pressure and its applications. Pascal's Law states that pressure applied to a confined fluid is transmitted equally in all directions throughout the fluid. This principle is crucial in hydraulic systems. Learn more about Blaise Pascal.
Convert 1 inHg to other units | Result |
---|---|
Inches of mercury to pascals (inHg to Pa) | 3386.3889532611 |
Inches of mercury to kilopascals (inHg to kPa) | 3.3863889532611 |
Inches of mercury to megapascals (inHg to MPa) | 0.003386388953261 |
Inches of mercury to hectopascals (inHg to hPa) | 33.863889532611 |
Inches of mercury to millibar (inHg to mbar) | 33.863889532611 |
Inches of mercury to bar (inHg to bar) | 0.03386388953261 |
Inches of mercury to torr (inHg to torr) | 25.400005965738 |
Inches of mercury to meters of water @ 4°C (inHg to mH2O) | 0.345315571909 |
Inches of mercury to millimeters of mercury (inHg to mmHg) | 25.400076155931 |
Inches of mercury to pounds per square inch (inHg to psi) | 0.491154 |
Inches of mercury to kilopound per square inch (inHg to ksi) | 0.000491154 |