Given: 39ft. H2O
Conversions you can look up or know: 1ft=12in
1in=25.4mm
1mmHg=13.6mm H2O
39ft H2O (12in H2O/1ft H2O)(25.4mm H2O/1in H2O)(1mm Hg/13.6mm Hg)=
874.0588235 in calculator, but 874 with sig figs.
The atmospheric pressure in mm Hg can be calculated by converting the height of the water column into mm Hg. 39 feet is approximately 11887.2 mm Hg. This is based on the fact that the conversion of 1 ft is approximately 304.8 mm.
Given: 39ft. H2O
Conversions you can look up or know: 1ft=12in
1in=25.4mm
1mmHg=13.6mm H2O
39ft H2O (12in H2O/1ft H2O)(25.4mm H2O/1in H2O)(1mm Hg/13.6mm Hg)=
874.0588235 in calculator, but 874 mmHg with sig figs.
If the column of water in the water barometer rose to a height of 35 feet, what would the atmospheric pressure be in mm Hg?
The height of the mercury column in the tube represents the balance between the atmospheric pressure pushing down and the pressure exerted by the column of mercury pushing up. With a height of 735 mm, the atmospheric pressure can be calculated as 735 mm Hg or 735 torr.
If a less dense liquid than mercury, like water, is used in a barometer or manometer, the height of the liquid column would need to be much higher to achieve the same pressure comparison as mercury. This is because the density of the liquid affects the height needed to balance the atmospheric pressure. The instrument would still function, but the readings would be less sensitive due to the increased height of the liquid column.
The atmospheric pressure of 755 mmHg can support a column of water up to 10.3 meters high. This is calculated using the equation h = (P / ρ*g), where P is the atmospheric pressure, ρ is the density of water, and g is the acceleration due to gravity.
mmHg represents the height of a column of mercury (Hg) in millimeters (mm) (as opposed to inches of mercury (inHg)). Since there are 10 mm (millimeters) in a centimeter, simply divide the mmHg by 10 and you find that 535mmHg is 53.5 centimeters Hg (cHg?).
water is 1/13.5 as dense as mercury.Therefore, since mercury maintains a height of 760 mm at sea level:760/13.5 = 10,260 mm, or 10.26 meters
As the atmospheric pressure changes, the force pushing on the surface of the liquid changes. Therefore,the height of the liquid in the tube increases as the atmospheric pressure increases.
Pressure tendancies measure short term weather. The mercury in a barometer will rise with atmospheric pressure denoting fairer weather and a fall in barometric pressure warns of inclement weather.
low pressure system and stormy weather
The height of the mercury column is used to measure atmospheric pressure. If the barometer is also subjected to high temperatures, the thermal expansion of the mercury column will indicate a higher pressure than is really the case. This will make the barometer readings useless.
Yes, as air pressure increases, the height of the column of mercury in a barometer also increases. This is because the higher air pressure pushes down on the mercury in the barometer, causing the column to rise. Conversely, lower air pressure will cause the column of mercury to fall.
air pressure is decreasing
Water is not used as the medium for measurement of atmospheric pressure because it is not practical for high-precision measurements due to its relatively low density and high vapor pressure at room temperature. Mercury is commonly used because it has a high density, low vapor pressure, and does not wet glass, allowing for accurate and consistent measurements to be taken.
When air pressure increases, the mercury in a barometer rises.
The scale on an aneroid barometer between 28 and 31 typically represents atmospheric pressure in inches of mercury (inHg) or millibars (mb). These units measure the pressure exerted by the Earth's atmosphere at a specific location.
The height of the column of mercury would be lower.
The height of the Mercury column would decrease.
Alexis Bouvard has written: 'On the influence of wind on the height of the barometer' -- subject(s): Meteorology, Atmospheric pressure