Two thermally insulated vessels are connected by a narrow tube fitted with a valve that is...
Two rigid vessels, connected through a valve which is originally closed, are submerged in a constant temperature bath at 200 °C. Initially, vessel A which has a volume of 1.1 m3 contains 10.0 kg of H20. This is State (A,1). Vessel B which has a volume of 20.62 m2 is evacuated. This is State (B,1). After the valve has been opened, the H2O is distributed between the two vessels. In this state, the pressures in both vessels are the same....
A composite system consists of two chambers connected by a short pipe with an insulated valve in it. Each chamber has a volume of 0.5 m and the composite system is insulated so it is thermally isolated from the surroundings. Initially the valve is closed and one cham- ber contains 0.5 moles of N2 gas at 400 K while the other contains 0.5 moles of Br2 gas at 800 K. The valve is opened and the gases are allowed to...
A thermally insulated vessel contains one mole of copper. The initial state is at 700 K and 1.0 atm. The system is compressed reversibly to a pressure 10000 atm. How much temperature change is produced by this reversible adiabatic process? Assume the volume V, α (5.1x10-6 /K) and cp (27.3 J/mol-K) do not change significantly with T and P.
Two well insulated tanks of oxygen are connected together. The first tank has a volume of 16.8 L and starts off with the gas at pressure 1.75 atm and a temperature of 300K. The second tank has a volume of 22.4, but its gas starts off with a pressure of 2.25 atm at a temperature of 450K. When the valve is opened between the two tanks, what is the final temperature and pressure of the combined gas?
An insulated, rigid tank whose volume is 0.5 m^3 is connected by a valve to a large vessel holding steam at 40 bar, 500 C. the tank is initially evacuated, the value is opened only as long as required to fill the tank with steam to a pressure of 20 bar. determine the final temperature of the steam in the tank, in C, and the final mass of the steeam in the tank, in Kg.
Problem 3-2 A rigid, well-insulated tank consists of two compartments eparated by a valve, one being twice the volume of the other. Initially, the smaller compartment contains 10 kg of nitrogen at 6 bar and 100°C, while the larger one is evacuated. The valve is opened and the gas expands to fill the total volume, eventually achieving an equilibrium state. Calculate: a) The final temperature, in K. b) The final pressure, in bar, c) The total exergy destroyed, in kJ...
●BACK- PRINT' R VERSİO" An insulated, rigid tank whose volume is 0.5 m2 is connected by a valve to a large vessel holding steam at 40 bar, 400 C. The tank is initially evacuated. The valve is opened only a long as required to fill the tank with steam to a pressure of 10 bar. Determine the final temperature of the steam in the tank, in °C, and the final mass of the steam in the tank, in kg. T2-...
2. Consider a process in which two tanks A and B are connected by a valve. Tank A, which is insulated, has a volume of 600 liters and contains steam at 1.4 MPa, 300°C. Tank B, which is uninsulated, has a volume of 300 liters and contains steam at 200 kPa, 200°C. The valve connecting the two tanks is now opened and steam flows from A to B until the temperature in A reaches 250°C, at which time the valve...
An insulated tank has two compartments connected by a membrane. Initially, one compartment contains 0.4 kmol of CO2 at 150 ̊C, 600kPa and the other contains 0.3 kmol of N2 at 100 ̊C, 300kPa. The valve is opened and the gases are allowed to mix until equilibrium is achieved. Determine the final temperature, pressure, and the amount of entropy generation.
Problem 1. A 35.6 g piece of aluminum metal rod is heated to 89.4 °C and then placed in an insulated container containing 51.2 g of water at 22.3 °C. Assuming no loss of water and a heat capacity of 19.82 J/K for the container, what is the final temperature of the system? You may assume that the container is always at the same temperature as that of the water. (HINT: qmetal + qcontainer + qwater-0) Problem 2. Calculate Δ...