A well-insulated bucket of negligible heat capacity contains 134 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?
°C
(b) What mass of ice remains?
g
a)
let the final temperature is T
heat needed for ice to melt = 134 * 334 = 44756 J
heat ejected from steam = 21 * (4.186 * 100 + 2240)
heat ejected from steam = 55830 J
as the heat ejected is more than heat needed to melt ice
hence , there will be no ice left
let the final temperature is T
44756 + 134 * 4.186 * T = 21 * (4.186 * (100 -T) + 2240)
solving for T
T = 17.1 degree
the temperature of the system is 17.1 degree
b)
there will be no mass of ice remains
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