we know pressure = force/area
we can calculate force from this equation
therefore
force =mass *acceleration
a=9.8
finally we obtain the mass.
There is not enough information to calculate pressure. Here are some relevant formulae: Force = mass x acceleration Pressure = force / area
That all depends on the type of gas and volume given for the problem. We can't determine the mass and density of the gas cylinder if we are not given these info, which can also include pressure (because density varies based on that variable).
Multiply them: density*volume = mass
mass / area although technically it should be weight (or force) / area for example: imperial an object with a mass of 1.5 lb and an area of 2 square inches will exert a pressure of 0.75 pounds per square inch (psi) metric an object with a mass of 1.5 kg and an area of 0.5 square metres will exert a pressure of 3 kg/m2 (or 3 N/m2 or 3 Pa)
momentum = mass x velocity => mass = momentum / velocity
Mass = Pressure*Area
Pressure=mass/unit area
Mass and area do not provide sufficient information to answer the question.
Density = Mass/Volume So you'd need the mass.
Pressure is defined as the amount of force applied to a given amount of area. Therefore pressure is derived from force and distance. Force itself is derived from time, distance, and mass and area is derived from distance.
There is not enough information to calculate pressure. Here are some relevant formulae: Force = mass x acceleration Pressure = force / area
Density = Mass/Volume so Volume = Mass/Density. Therefore the Volume can be calculated. Volume = Area [of cross section] * Width So Width = Volume/Area.
Air mass - refers to any area of high or low pressure. A front - is the point at which an area of high pressure meets an area of low pressure.
MolarMass = [density x gas constant x temperature(in kelvin)] / pressure (in atm)
Pressure has no effect on the mass of a given sample of gas. Whatever the initial mass is, it won't change, regardless of the pressure, unless you let more gas in or let some escape.
if force increaces and area stays the same then pressure
The relation between density and pressure can be understood well with the help of the following derivation. Force = Mass x Acceleration →1 Pressure = Force / Area » Force = Pressure x Area →2 Equating 1 & 2 Pressure x Area = Mass x Acceleration Pressure = Mass x Acceleration / Area →3 Density = Mass / Volume » Mass = Density x Volume Eqn. 3 Becomes Pressure = Density x Volume x Acceleration / Area →4 i.e., Pressure is directly proportional to density.The relationship between density and temperature is the higher the temperature, the less the density.