Determine the specific heat of a 335-gram alloy which is at the boiling point of water, and when put into 300 ml of 10°C H2O reaches equilibrium at 70°C. How much heat is absorbed by this system? (cwater=1 cal/groC)
t1(alloy) = 100 oC
t2(alloy) = 70 oC
"\\Delta"t(alloy) = 100 - 70 = 30 oC
Q = "\\Delta"t(water) "\\times" m(water)"\\times"C(water) = (70 - 10)"\\times" 300"\\times"= 18000 (cal)
C (alloy) ="\\frac{Q}{(\\Delta t(alloy) \\times m(alloy))}" "\\frac{Q}{(\\Delta t(alloy) \\times m(alloy))}" = "\\frac{18000}{(30 \\times 335)}" = 1.791(cal "\\times" g-1"\\times" oC-1)
Answer: C(alloy) = 1.791 (cal "\\times" g-1"\\times" oC-1)
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