A vertical cylinder of cross sectional area A is fitted with a tight-fitting, frictionless piston of mass m (Fig. P10.54). (a) If n moles of an ideal gas are in the cylinder at a temperature of T, use Newton’s second law for equilibrium to show that the height h at which the piston is in equilibrium under its own weight is given bywhere P0 is atmospheric pressure. (b) Is the pressure inside the cylinder less than, equal to, or greater than atmospheric pressure? (c) If the gas in the cylinder is warmed, how would the answer for h be affected?

Q: Two ideal gases at the same temperature and pressure are placed in two equal volume containers. One…

A: For the gas in the fixed volume container, there is no change in volume, so the work done by or on…

Q: Four tanks A, B, C, and D are filled with monatomic ideal gases. For each tank, the mass of an…

A: Given : mass m= 2.23×10-26 kgvrms=1050 m/s Formula used to calculate  vrms=3kTmAlso T=mV2rms3khere,…

Q: cylinder, a piston is let free to move so that the gas slowly expands in such a way that its…

A: given that,A cylinder with initial volume V contains a sample of a gas at pressure p.On one end of…

Q: What would the pressure ? of an ideal gas be if the mean free path was 1.30×102 cm? Assume that the…

A: The expression for the mean free path is written as, Here, λ, R, T, d, NA and P represent the mean…

Q: Consider an ideal gas in a container with fixed volume. When the temperature of the gas is…

A: solution

Q: An ideal monatomic gas is contained in a vessel of constant volume 0.450 m3. The initial temperature…

A:

Q: (a) An ideal gas occupies a volume of 2.4 cm3 at 20°C and atmospheric pressure. Determine the number…

A: The ideal gas equation is given by: PV=nRT, where P is pressure, V is volume, Tis temperature, and n…

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A:

Q: An ideal gas is at a pressure 2.28 × 105 N/m2 and occupies a volume 2.00 m^3. (a) If the gas is…

A:

Q: A 5.80-L vessel contains 3.60 moles of ideal gas at a pressure of 1.60 ✕ 106 Pa. (a) Find the…

A: (a) Apply the Ideal gas equation. PV = nRT T = PV/nR   = [(1.60 ✕ 106)(0.00580)]/[(3.6)(8.3142)]…

Q: An ideal gas occupies a volume of 1.0cm3 at 20C and atomaspheric pressure. (a) Determine the number…

A:

Q: A cylinder that has a 38.5-cm radius and is 50.0 cm deep is filled with air at 10.5°C and 1.00 atm…

A: Given- The radius of cylinder R=38.5 cm=0.385 m Height of cylinder =50 cm=0.5 m Area…

Q: A cylinder that has a 45.0-cm radius and is 50.0 cm deep is filled with air at 19.5°C and 1.00 atm…

A: Radius of the cylinder is r=45 cm Height of the cylinder is H=50 cm Temperature of the air is T=19.5…

Q: A sealed cubical container 30.0 cm on a side contains a gas with three times Avogadro's number of…

A:

Q: (a) A rigid tank contains 1.70 moles of argon, which can be treated as an ideal gas, at a pressure…

A: Solution:-Given that(a) Initial number of moles of argon (n1)=1.7 molesInitial pressure (P1)=29.6…

Q: A container having a volume of 2.3 m3 holds 9 moles of helium gas at 192°C. If the helium behaves…

A: The average kinetic energy (KE) per particle in an ideal monoatomic gas at temperature T (in Kelvin)…

Q: A 5.80-L vessel contains 3.60 moles of ideal gas at a pressure of 1.60 ✕ 106 Pa. (a) Find the…

A: PV = nRT T=PVnR T=5.8*10-3*1.6*1063.6*8.31 T= 310.202K

Q: The cylinder in the drawing contains 4.07 mol of an ideal gas. By moving the piston, the volume of…

A:

Q: onfined to a cylinder by a massless piston that is attached to an ideal spring. Outside the cylinder…

A: Now

Q: A cylinder with a cross-sectional area of 0.035 m2 is fitted with a piston that is free to move up…

A:

Q: Three moles of an ideal gas are in a rigid cubical box with sides of length 0.300 m. (a) What is the…

A: We are aware of the side's 0.30 m length, its six sides, its 20oC temperature, and its three moles…

Q: The drawing shows an ideal gas confined to a cylinder by a massless piston that is attached to an…

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Q: glass container encloses a low pressure of 02 gas at 298 K. The molecular weight of 02 is 32.0…

A:

Diatomic Gas

Molecule, is a collection of two or more atoms together (which constitute the smallest observable unit) into a pure material. There are some ways to represent the structure of a molecule. Factor symbols represent atoms in Lewis structures, and dots represent electrons that accompany them. A pair of mutual electrons (covalent bond) may be represented by a single dash. The ball-and-stick model depicts the spatial structure of the atoms better.