Two 20.0-g ice cubes at –15.0 °C are placed into 265 g of water at 25.0 °C. Assuming no energy is transferred to or from the surroundings, calculate the final temperature, Tf, of the water after all the ice melts.
Two ice cubes weighs 40 g at –15.0 °C are placed into 265 g of water at 25.0 °C.
The amount of heat absorbed by two ice cubes, Q1 =
(2x20 g) x 15 oC x 2.027 J/g = 1216.2 J
Latent heat of fusion for two ice cubes,Q2 = 40 g x 334
J/g =13360 J
Heat absorbed by melting of two ice cubes,Q3 = 40 g x
(Tf - 0 oC) x 4.184 J/goC (here
Tf is the final temperature)
Q3 = 167.36Tf
Heat released by water, Q4 = 265 x (25 - Tf)
x 4.184 J/goC = 27719 - 1108.76Tf
Q4 = Q1+Q2+Q3
27719 - 1108.76Tf = 1216.2 J + 13360 J +
167.36Tf
13142.8 J = 1276.12Tf
Tf = 10.29°C
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