The Respiratory Quotient (RQ) of a biomolecule used for respiration, as per the above equation, would be :
The Respiratory Quotient (RQ) is a measure used in cellular respiration. It is defined as the ratio of the volume of carbon dioxide ($CO_2$) produced to the volume of oxygen ($O_2$) consumed during the process.
The formula for RQ is:
$ RQ = \frac{\text{Volume of } CO_2 \text{ produced}}{\text{Volume of } O_2 \text{ consumed}} $
The provided equation is:
$ 2(C_{51}H_{98}O_{6}) + 145O_{2} \rightarrow 102CO_{2} + 98H_{2}O + \text{energy} $
From this balanced equation, we can identify the volumes (or moles) of $CO_2$ produced and $O_2$ consumed:
Now, we calculate the RQ using the formula:
$ RQ = \frac{102}{145} $
$ RQ \approx 0.703 $
The molecule $C_{51}H_{98}O_{6}$ is a representation of a fat or lipid. Fats are characterized by a lower proportion of oxygen compared to carbohydrates.
Our calculated RQ of approximately 0.703 falls within the typical range for fats.
The calculated RQ of approximately 0.703 indicates that the biomolecule undergoing respiration is likely a fat. Therefore, the RQ falls within the range of 0.5 to 0.95.
| List I (Growth Regulator) | List II (Function/Effect) |
| A. 2,4-D | I. Brewing industry |
| B. $GA_3$ | II. Stimulation of stomatal closure |
| C. Kinetin | III. Herbicide |
| D. ABA | IV. Nutrient mobilisation |
| List I (Process) | List II (Location) |
| A. Glycolysis | I. Inner mitochondrial membrane |
| B. ETS | II. Mitochondrial matrix |
| C. Accumulation of protons | III. Cytoplasm |
| D. Krebs' cycle | IV. Intermembrane space |
| List I (Growth Regulator) | List II (Function/Effect) |
| A. 2,4-D | I. Brewing industry |
| B. $GA_3$ | II. Stimulation of stomatal closure |
| C. Kinetin | III. Herbicide |
| D. ABA | IV. Nutrient mobilisation |
| List I (Process) | List II (Location) |
| A. Glycolysis | I. Inner mitochondrial membrane |
| B. ETS | II. Mitochondrial matrix |
| C. Accumulation of protons | III. Cytoplasm |
| D. Krebs' cycle | IV. Intermembrane space |