Allometry is the study of how biological traits scale with body size across different species. This question focuses on the relationship between metabolic rate (the rate of energy consumption) and body mass.
Metabolic rate increases with body mass, but not proportionally. The relationship is generally described by an allometric equation:
$ \text{Metabolic Rate} \propto \text{Body Mass}^{\textit{b}} $
Where $\textit{b}$ is an exponent typically less than 1 (often around 3/4, known as Kleiber's Law). This means that while larger animals have a higher *total* metabolic rate, their metabolic rate *per unit of body mass* is lower.
The mass-specific metabolic rate is the energy expenditure divided by the organism's mass.
$ \text{Mass-Specific Metabolic Rate} = \frac{\text{Metabolic Rate}}{\text{Body Mass}} $
Because the metabolic rate scales with an exponent less than 1 relative to body mass, smaller animals (like mice) have a higher mass-specific metabolic rate compared to larger animals (like humans or elephants).
We need to determine which statement accurately reflects this scaling principle regarding energy expenditure per gram per hour (mass-specific rate).
Conclusion: Option 2 correctly applies the principle of allometric scaling of metabolic rate with body mass.