Answer:
To solve these problems, we can use the formula:
q = mcΔT
where q is the heat transferred, m is the mass of the substance, c is the specific heat capacity of the substance, and ΔT is the temperature change.
The mass of the sample of tin can be calculated as:
q = mcΔT
36298 J = m × 0.227 J/(g.°C) × (-160.56 °C)
m = 708.2 g
The temperature change of the sample of ammonia can be calculated as:
q = mcΔT
33834 J = 13.66 mol × 80.08 J/(mol.°C) × ΔT
ΔT = 31.7 °C
The mass of the sample of cobalt can be calculated as:
q = mcΔT
455500 J = m × 0.4187 J/(g.°C) × (-1132.52 °C)
m = 27.4 g
The specific heat capacity of indium can be calculated as:
q = mcΔT
12505 J = 372.4 g × c × 140.73 K
c = 0.238 J/(g.°C)
The temperature change of the sample of molybdenum can be calculated as:
q = mcΔT
35961 J = 4.721 mol × 24.06 J/(mol.°C) × ΔT
ΔT = 31.9 °C
The heat transferred by the sample of ethanol can be calculated as:
q = mcΔT
q = 56.2 g × 2.44 J/(g K) × (-110.56 K)
q = -15,585 J
The temperature change of the sample of chromium can be calculated as:
q = mcΔT
38674 J = 5.774 mol × 23.35 J/(mol.°C) × ΔT
ΔT = 27.4 °C
The heat transferred by the sample of magnesium can be calculated as:
q = mcΔT
q = 1.008 mol × 24.9 J/(mol K) × (-683.83 K)
q = -17,134 J
The heat transferred by the sample of tin can be calculated as:
q = mcΔT
q = 0.2687 mol × 27.112 J/(mol K) × 222.48 K
q = 1676.7 J
The specific heat capacity of neon can be calculated as:
q = mcΔT
14738 J = 1.008 mol × c × (-703.43 K)
c = 36.8 J/(mol.°C)
Step-by-step explanation: