Since the specific heat temperatures of the object and water are diiferent, the increase of the temperature of the objext will not be equal to decrease of the temperature of the water.
Hence the statement will not occur and it is false statement
Only the object will change the temperature
Only the water will change the temperature.
Both the statements are not correct. Because both object and water temperature will change and comes to equilibrium.
The heat gained by the object is equal to heat lost by the water
Yes the statement is true
The final temperature will be somewhere between 30C and 270C.
Yes the statement is true
A cold object at 3°C is placed in an insulated cup of water at 27°C. Determine...
A cold object at 3°C is placed in an insulated cup of water at 27°C. Determine whether or not each of the following will occur. (a) The increase in temperature of the object will be equal to the decrease in temperature of the water. Answer: (b) Only the object will change temperature. Answer: (c) Only the water will change temperature. Answer: (d) The heat gain by the object will equal the heat lost by the water. Answer: (e) The final...
Introduction If a cup of cold water is mixed with a cup of hot water, the final temperature of the mixture will be between the two initial temperatures. Using information on the temperature and volume of the hot and the cold water, the final temperature of the mixture could be predicted. This virtual experiment involves mixing of equal volume of cold and hot water and prediction of the final temperature of the mixture. Procedure Step 1 To get equal volume...
A 19 g sample of an alloy at 98.0°C is placed into 84.6 g of water at 22.0 °C in an insulated coffee cup with a heat capacity of 9.2 J/K. If the final temperature of the system is 35.0°C, what is the specific heat capacity of the alloy in J/(g.K)? Don't include units. cH2O = 4.184 J/g.K
A metal object with mass of 20.8 g is heated to 97.0 °C and then transferred to an insulated container containing 86.6 g of water at 20.5 °C. The water temperature rises and the temperature of the metal object falls until they both reach the same final temperature of 23.2 °C. What is the specific heat of this metal object? Assume that all the heat lost by the metal object is absorbed by the water. specific heat: cal
13.0 g of cream at 15.6 °C are added to an insulated cup containing 150.0 g of coffee at 74.5 °C. Calculate the equilibrium temperature of the coffee. You may assume no heat is lost to the cup or surroundings, and that any physical properties of cream and coffee you need are the same as those of water. Be sure your answer has 3 significant digits. °C x 5 ?
13.0 g of cream at 15.6 °C are added to an insulated cup containing 150.0 g of coffee at 74.5 °C. Calculate the equilibrium temperature of the coffee. You may assume no heat is lost to the cup or surroundings, and that any physical properties of cream and coffee you need are the same as those of water. Be sure your answer has 3 significant digits. x10 ? X
HW #3 Problem: An aluminum cup contains 225 g of water at 27°C. A 400g sample of silver at an initial temperature of 56°C is placed in the water. A 40 g copper stirrer, that starts in the water, is used to stir the mixture until the entire system reaches a final temperature of 29°C. What is the mass of the aluminum cup?
QUESTION 3 A perfectly insulated cup is filled with water initially at 20 °C and standard atmospheric pressure. Heat energy is transferred to the cup by an immersion heater at a steady rate. Match the graph that would best describe the transfer of heat energy as a function of time. Temperature(°C) Time(min) O Black solid Red Short dash. Pink Long dash. O Blue Dash-dot-dot O Green Dash-dot
A chunk of magnesium weighing 20.0 grams and originally at 97.27°C is dropped into an insulated cup containing 85.0 grams of water at 21.73°C. Assuming that all of the heat is transferred to the water, the final temperature of the water is Submit Answer 1 question attempt remaining
A small object of mass mm at 80∘C80∘C is placed into an equal mass of water at 20∘C20∘C in a calorimeter. The specific heat capacity of the object is half that of the water. Assuming there are no energy transfers to the environment or to the calorimeter, what is the final equilibrium temperature of the water?