A 30.0 g sample of a metal was heated in a hot water bath to 80°c. it was then quickly transferred to a coffee-cup calorimeter. the calorimeter contained 100.0 g of water at a temperature of 20°c. the final temperature of the contents of the calorimeter was 25°c. what is the specific heat capacity of the metal?
2 answers:
Answer: 0.303 cal/g°C
Explanation:
1) Data:
a) <u>Metal</u>:
m₁ = 30.0 g
T₁ = 80°C
Cs₁ = ?
b) <u>Coffee-cup calorimeter</u> (water).
m₂ = 100.0 g
T₂ = 20°C
Cs₂ = 1 cal / g°C (from tables or internet)
c) Mixture .
Tf = 25°C.
2) Physical principles and formulae :
Since the calorimeter is a closed insulated system, heat released by the metal = heat absorbed by the water: Q water = Q metal 3) Solution:
Q metal = Q water ⇒ m₁Cs₁ΔT₁ = m₂Cs₂ΔT₂ ∴ 30.0g (Cs₂) (80°C - 25°C) = 100.0g (1 cal/g°C) (25°C - 20°C) ⇒ Cs₂ = [ 100.0 (5) / 30(55) ] cal/g°C = 0.303 cal/g°C
when the metal is lost heat and the calorimeter of water is gained the heat and when the heat lost = the heat gained so,(M*C*ΔT)m = (M*C*ΔT)w when Mm= mass of the metal = 30 g Δ Tm = (80-25) = 55 °C and Mw = mass of water = 100 g Cw is the specific heat of water = 4.181 J/g.°C ΔTw = (25-20) = 5 °Cso by substitution: ∴ 30* Cm*55 = 100 * 4.181 * 5 ∴Cm (specific heat of metal) = (100*4.181*5)/(30*55) ∴C of metal = 1.267 J/g.°C
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