Carbon disulfide can be prepared from coke (an impure form of carbon) and elemental sulfur. 4 C(s) + S3(s) → 4 CS,(1) AH° = +358.8 kJ Calculate the amount of heat absorbed when 1.66 mol S, is reacted at constant pressure. AH = kJ Calculate the amount of heat absorbed in the reaction of 179 g of carbon with excess sulfur. ΔΗ kJ Calculate the amount of CS, produced when 373 kJ of heat is absorbed. mass: g

Principles of Modern Chemistry
8th Edition
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Author:David W. Oxtoby, H. Pat Gillis, Laurie J. Butler
Publisher:David W. Oxtoby, H. Pat Gillis, Laurie J. Butler
Chapter12: Thermodynamic Processes And Thermochemistry
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**Preparation of Carbon Disulfide from Coke and Elemental Sulfur**

Carbon disulfide can be prepared from coke (an impure form of carbon) and elemental sulfur via the following chemical reaction:

\[
4 \text{C}(s) + \text{S}_8(s) \rightarrow 4 \text{CS}_2(l) \quad \Delta H^\circ = +358.8 \text{kJ}
\]

### Task 1: Calculate the amount of heat absorbed when 1.66 mol of \( \text{S}_8 \) is reacted at constant pressure.

\[
\Delta H = \underline{\phantom{00000000000}} \text{kJ}
\]

### Task 2: Calculate the amount of heat absorbed in the reaction of 179 g of carbon with excess sulfur.

\[
\Delta H = \underline{\phantom{00000000000}} \text{kJ}
\]

### Task 3: Calculate the amount of \( \text{CS}_2 \) produced when 373 kJ of heat is absorbed.

\[
\text{Mass:} \ \underline{\phantom{00000000000}} \text{g}
\]
Transcribed Image Text:**Preparation of Carbon Disulfide from Coke and Elemental Sulfur** Carbon disulfide can be prepared from coke (an impure form of carbon) and elemental sulfur via the following chemical reaction: \[ 4 \text{C}(s) + \text{S}_8(s) \rightarrow 4 \text{CS}_2(l) \quad \Delta H^\circ = +358.8 \text{kJ} \] ### Task 1: Calculate the amount of heat absorbed when 1.66 mol of \( \text{S}_8 \) is reacted at constant pressure. \[ \Delta H = \underline{\phantom{00000000000}} \text{kJ} \] ### Task 2: Calculate the amount of heat absorbed in the reaction of 179 g of carbon with excess sulfur. \[ \Delta H = \underline{\phantom{00000000000}} \text{kJ} \] ### Task 3: Calculate the amount of \( \text{CS}_2 \) produced when 373 kJ of heat is absorbed. \[ \text{Mass:} \ \underline{\phantom{00000000000}} \text{g} \]
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