The heat capacity depends is the heat absorbed by the calorimeter as
the temperature changes.
Response:
Mass of the vessel. m₁ = 200 gram
Temperature of the water, T₁ = 24°C
Mass of the warm water, m₂ = 112 grams
Temperature of the warm water, T₂ = 42°C
Resultant temperature of the water, T₃ = 30°C
The heat capacity of the water = 4.184 J·Kg⁻¹·K⁻¹
Let C represent the thermal capacity of the calorimeter
We have;
Change in heat, ΔH = m·c·ΔT
Therefore;
112 × 4.184 × (42 - 30) = 200 × 4.184 × (30 - 24) + C×(30 - 24)
5623.296 = 5020.8 + 6·C
6·C = 5623.296 - 5020.8 = 602.496
[tex]The \ heat \ capacity \ of \ the \ calorimeter, \ C = \dfrac{602.496}{6} = \mathbf{ 100.416}[/tex]
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