You have two containers of the same liquid. The first container has 110.0 g at T1°C and the second has 25 g at 21°C. In order to consolidate and save space, you mix the two liquids into one container and find that the two portions have now reached an equilibrium temperature of 42.6°C. What was the initial temperature of the liquid in the first container?
You have two containers of the same liquid. The first container has 110.0 g at T1°C...
You have two containers of the same liquid. The first container has 98.0 g at T1
1.) 40 g of liquid water at 30 C and 20 g of ice at 0 C are mixed together in an insulated container. Assuming there is not heat lost to surroundings, what will the temperature be when the mixture has reached thermal equilibrium. (show your work) 2.)20 g of ice at 0 C and 10 g of steam at 100 C are mixed together in an insulated container. Assuming there is not heat lost to surroundings, what will the...
more paesame here has two gas-filled containers and one empty container, all attached to a hollow y Cap 10 HW 6. The apparatus shown zontal tube. When the valves are opened and the gases are allowed to mix at constant temperature. what is distribution of atoms in each container? Assume that the containers of are of equal volume and ignore the volume of the connecting tube. Which gas has the greater partial pressure after the valves are opened? [section 10.6...
You have a solution of two volatile liquids, X and Y. Pure liquid X has a vapor pressure of 410.0 torr and pure liquid Y has a vapor pressure of 150.0 torr at the temperature of the solution. The mole fraction of X in the vapor at equilibrium above the solution is 1.5 times the mole fraction of liquid X in the solution. What is the mole fraction of liquid X in the solution?
You have a styrofoam container with 944 g of orange juice (specific heat of 3,770 J/(kg · °C)) at 35.0° and you add a 73 g chunk of ice at 0°C. Assume the liquid and water mix uniformly as the ice melts and determine the final temperature of the mixture (in °C).
You have a 3.00-liter container filled with N₂ at 25°C and 2.15 atm pressure connected to a 2.00-liter container filled with Ar at 25°C and 2.75 atm pressure. A stopcock connecting the containers is opened and the gases are allowed to equilibrate between the two containers. What is the final pressure in the two containers if the temperature remains at 25°C? Assume ideal behavior. ( Answer is asked to be in atm)
Detailed answer please
Problem 3 Consider a container divided by a partition into two chambers. The first chamber contains 15 kg of water at 350°C, 1.2 MPa. The other chamber contains 19 kg of water at 105 °C with 60 percent of the mass is in the liquid phase. The partition is now removed and the water in both chambers are allowed to mix until the system reaches a thermal equilibrium of 120°C. Determine: (a) The final pressure in the...
Question 40 of 42 You have a 3.00-liter container filled with Nz at 25°C and 2.05 atm pressure connected to a 2.00-liter container filled with Ar at 25°C and 2.75 atm pressure. A stopcock connecting the containers is opened and the gases are allowed to equilibrate between the two containers. What is the final pressure in the two containers if the temperature remains at 25°C? Assume ideal behavior. atm 1 4 7 +/- 2 5 8 3 6 9 0...
Initially you have mW = 3.4 kg of water at
TW = 54°C in an insulated container. You add
ice at TI = -21°C to the container and the mix
reaches a final, equilibrium temperature of Tf
= 25°C. The specific heats of ice and water are
cI = 2.10×103J/(kg⋅°C) and
cW = 4.19×103 J/(kg⋅°C),
respectively, and the latent heat of fusion for water is
Lf = 3.34×105 J/kg.
(11%) Problem 7: Initially you have mw = 3.4 kg of...
(17%) Problem 6: You have mw = 4.9 kg of water in an insulated container. You add mı = 0.15 kg of ice at Ty=-19°C to the water and the mix reaches a final, equilibrium temperature of Tp = 11°C. The specific heats of ice and water are q = 2.10x10 J/(kg-ºC) and cw = 4.19x10 J/(kg:°C), respectively, and the latent heat of fusion for water is 4 = 3.34x10J/kg. Calculate the initial temperature of the water, in degrees Celsius....