Solution.
"\\theta \\ is final \\ 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) \\times m(H2O) \\times (\\theta-t1)"
"Q2 = c(calor.) \\times m(calor.) \\times (\\theta-t2)"
"Q3 = c(Cu) \\times m(Cu) \\times (t3-\\theta)"
"Q1 + Q2 = Q3"
We express the mass of cupper from here:
"m(Cu) = \\frac{(4.2 \\times 2*10^2 \\times 2.5) + (1.4 \\times 5 \\times 2.5)}{0.3851 \\times 72.5} = 75.84 \\ g"
Answer:
m(Cu) = 75.84 g
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