To an insulated container with 100.0 g H2O (l) at 20.0 ºC, 175 g steam at 100.0 ºC and 1.65 kg of ice at 0.0 ºC are added. What mass of ice remains un-melted after equilibrium is established?
The problem clearly suggest that ice and water are in equilibrium at 0 deg.c
So heat given by 100 gm of water (from 20 deg.c to 0 deg.c )= mass of water* specific heat* temperatre difference
100*4.18*20=8360 joules
Heat given by steam in condensing at 100 deg.c = mass of steam* latent heat of vaporization = 175g*2260 j/g=395500 j/g
from 100 deg.c to 0 deg.c steam give sensible heat and this is = 175*4.18*(100-0)=73150 joules
total heat energy = 73150+395500+8360=477010 joules
Latent heat of fusion of water= 334 J/g
ice that can be melted = 477010/334=1428 gm =1.428 kg
Rest of the water remains as ice only and this is = 1.65-1.428=0.222kg
To an insulated container with 100.0 g H2O (l) at 20.0 ºC, 175 g steam at...
In an insulated container of negligible mass, 900 g of water at 25.0oC is mixed with 765 g of ice at -18.0oC. After several minutes, it is observed that only part of the ice has melted and that the remaining ice is in thermal equilibrium with the surrounding water. What is the temperature of the unmelted ice? Calculate the heat lost by the 900g of water. Calculate the mass of ice that is melted in this process. The specific heat...
Ice at −15°C and steam at 120°C are brought together in a perfectly insulated container. After thermal equilibrium is reached, the liquid phase at 50°C is present. Ignoring the container, find the ratio of the mass of steam to the mass of ice. The specific heat capacity of steam is 0.48 cal/(g·C°) and the specific heat capacity of ice is 0.5 cal/(g·C°).
5.45 kg block of ice at 0°C is added to an insulated container partially filled with 11.9 kg of water at 15.0°C (a) Find the final temperature, neglecting the heat capacity of the container (b) Find the mass of the ice that was melted. 3.21 Your response differs from the correct answer by more than 10%. Double check your calculations. kg GETTING STARTED | I'M STUCK! EXERCISE HINTS: If 9.00 kg of ice at -5.00°C is added to 12.0 kg...
Three 110.0-g ice cubes initially at 0°C are added to 0.860 kg of water initially at 21.0°C in an insulated container. (a) What is the equilibrium temperature of the system? °C (b) What is the mass of unmelted ice, if any, when the system is at equilibrium? 1 kg
What will be the final temperature of the water in an insulated container as the result of passing 6.00 g of steam [H2O(g)] at 100.0∘C into 100.0 g of water at 23.0 ∘C? (ΔvapH∘=40.6kJ/molH2O) Express your answer in degrees Celsius to three significant figures.
200 gr of water in a thermally insulated container. 200 gr of water is initially at 25 o C in a thermally insulated calorimeter. a) If 50 gr of ice at –15 o C is dropped into this calorimeter what is the final temperature after thermal equilibrium is established. b) If Instead 300 gr of ice at –30 o C is added how much ice will remain when equilibrium is reached? c) In part (a) what is the change in...
A silver block, initially at 58.2 ?C, is submerged into 100.0 g of water at 25.0 ?C, in an insulated container. The final temperature of the mixture upon reaching thermal equilibrium is 27.6 ?C. -What is the mass of the silver block?
A chunk of ice (T = -20 degree C) is added to a thermally insulated container of cold water (T = 0 degree C). What happens in the container? The ice melts until thermal equilibrium is established. Some of the water freezes and the chunk of ice gets larger. The water cools down until thermal equilibrium is established. None of the above things happen.
In an insulated container, a mass m of steam at 100 ℃ condenses in 620 g of alcohol and then cools down, heating the alcohol from 20 ℃ to the final mixture temperature of 40 ℃? What is m? [Steam’s Latent heat of condensation is 540 cal/g; alcohol’s ca= .581 cal/(g * ℃) waters cw=1.00 cal/(g * ℃)]
A well-insulated bucket of negligible heat capacity contains 169 g of ice at 0°C. (a) If 21 g of steam at 100°C is injected into the bucket, what is the final equilibrium temperature of the system? (b) What mass of ice remains?