Step 1: Understanding the factors.
Species with a small geographic range and limited habitat types are more vulnerable to extinction because they are dependent on a specific environment, making them less adaptable to changes or disturbances.
Step 2: Analyzing the options.
- (A) Low density throughout a large geographic range and in several habitat types: While the species may have low density, the large range and multiple habitats give it more flexibility and resilience to threats.
- (B) Locally common in a restricted geographic range and in several habitat types: The species is common in its region but still has a restricted geographic range, which can limit its survival chances.
- (C) Low density throughout a large geographic range and in a specific habitat type: Even though the species is spread across a large area, its dependence on a specific habitat type increases its vulnerability.
- (D) Locally common in a restricted geographic range and in a specific habitat type: This option presents the highest risk. A species that is locally common but limited to a small geographic area and specific habitat type has no room for expansion or adaptation in the face of changes.
Step 3: Conclusion.
The most vulnerable species would be one that is both locally common and restricted to a specific geographic and habitat type. Therefore, the correct answer is (D).
Final Answer: (D) Locally common in a restricted geographic range and in a specific habitat type
The probability of local extinction increases with body size when there is forest degradation, loss, and fragmentation. Consider the following hypotheses for the vulnerability of larger-bodied species:
(P) Larger-bodied species tend to have smaller population sizes.
(Q) Larger-bodied species require larger territories/home ranges.
(R) Larger-bodied species have higher absolute resource and energy requirements.
Which one of the following options correctly lists all potential reasons for the vulnerability of larger-bodied species?
Consider a population that shows logistic growth of the form
\[ \frac{dN}{dt} = rN \left( 1 - \frac{N}{K} \right) \] where \(\frac{dN}{dt}\) is the population growth rate, \(r\) is the instantaneous rate of increase, \(K\) is the carrying capacity and \(N\) is the population size.
For such a population \((N > 0)\), which one of the following graphs shows the correct relationship between per capita growth rate \((\frac{1}{N} \frac{dN}{dt})\) on the y-axis, and population size (\(N\)) on the x-axis? 