Solution.
θ isfinal temperature.
t1 = t2 = 25, because, initially, the calorimeter and the water in it were in equilibrium, therefore their initial temperatures are equal.
Q1=c(H2O)×m(H2O)×(θ−t1)
Q2=c(calor.)×m(calor.)×(θ−t2)
Q3=c(Cu)×m(Cu)×(t3−θ)
Q1+Q2=Q3
We express the mass of cupper from here:
m(Cu)=0.3851×72.5(4.2×2∗102×2.5)+(1.4×5×2.5)=75.84 g
Answer:
m(Cu) = 75.84 g
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