Copper is sometimes coated on the bottom surface of cooking pans. Copper has a specific heat of 0.385 . A 25.3 sample of copper heated to 86.0 is dropped into water at an initial temperature of 14.5. If the final temperature reached by the copper-water mixture is 36.0, how many grams of water are present?
c(Cu) = 0.385 J/(g*K)
c(H2O) = 4.186 J/(g*K)
m(Cu) = 25.3
g
t1(Cu) = 86.0 °C
t2(Cu) = 36.0 °C
t1(H2O) = 14.5
°C
t2(H2O) = 36.0 °C
--------------------------
m(H2O) =
?
Solution:
Q = c*m*(t2-t1)
Q(Cu) =
c(Cu)*m(Cu)*(t1(Cu) – t2(Cu)) = 0.385 * 25.3 * (86.0 – 36.0) = 487
J
Q(Cu) = Q(H2O)
Q(H2O) = c(H2O)*m(H2O)*(t2(H2O) – t1(H2O)) =
4.186 * m(H2O) * (36.0 – 14.5)= 487 J
m(H2O) = 5.41
g
Answer:
m(H2O) = 5.41 g
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