To determine the moles of oxygen required for the complete combustion of 1 mole of propane (C\(_3\)H\(_8\)), we must first write the balanced chemical equation for the combustion process. The combustion of propane is represented by:
C\(_3\)H\(_8\) + 5O\(_2\) → 3CO\(_2\) + 4H\(_2\)O
This equation indicates that 1 mole of propane (C\(_3\)H\(_8\)) reacts with 5 moles of oxygen (O\(_2\)) to produce 3 moles of carbon dioxide (CO\(_2\)) and 4 moles of water (H\(_2\)O).
Therefore, 5 moles of oxygen are required to completely combust 1 mole of propane.
| Substance | Moles in Reaction |
|---|---|
| C3H8 | 1 |
| O2 | 5 |
| CO2 | 3 |
| H2O | 4 |
| List-I | List-n (At STP) | ||
|---|---|---|---|
| (A) | $10 \, g \, CaCO_3 \xrightarrow [\text{decomposition}]{\Delta}$ | (i) | $0.224 \, L \, CO_2$ |
| (B) | $1.06 \, g \, Na_2 CO_3 \xrightarrow{\text{Excess HCl}}$ | (ii) | $4.48 \, L \, CO_2$ |
| (C) | $2.4 \, g \, C \xrightarrow [\text{combustion}]{Excess \, O_2}$ | (iii) | $0.448 \, L \, CO_2$ |
| (D) | $0.56 \, g \, CO \xrightarrow [\text{combustion}]{\text{Excess} O_2}$ | (iv) | $2.24 \, L \, CO_2$ |
| (v) | $22.4 \, L \, CO_2$ | ||