Practice free Biodiversity and its Conservation (Botany) NEET multiple-choice questions online with instant answers and detailed explanations. No login required.
What is the typical range of 'Z' values (slope of the regression line) for species-area relationships, regardless of the taxonomic group or region?
The NCERT text mentions: 'Ecologists have discovered that the value of Z lies in the range of 0.1 to 0.2, regardless of the taxonomic group or the region...'
For which of the following scenarios would the 'Z' values (slope of the line) be much steeper, ranging from 0.6 to 1.2?
The NCERT states: 'But, if you analyse the species-area relationships among very large areas like the entire continents, you will find that the slope of the line to be much steeper (Z values in the range of 0.6 to 1.2).'
If the slope of the regression line ('Z' value) for frugivorous birds and mammals in tropical forests of different continents is found to be 1.15, what does this indicate about their species-area relationship?
A 'steeper slope' (higher Z value like 1.15) indicates that as the area increases, the species richness increases at a much faster rate compared to areas with lower Z values. The text gives this example: 'For example, for frugivorous (fruit-eating) birds and mammals in the tropical forests of different continents, the slope is found to be 1.15.' It then asks 'What do steeper slopes mean in this context?' implying a rapid increase in species richness with area.
Which of the following scientists observed that within a region, species richness increased with increasing explored area, but only up to a limit, leading to the species-area relationship concept?
The NCERT text attributes this observation to: 'During his pioneering and extensive explorations in the wilderness of South American jungles, the great German naturalist and geographer Alexander von Humboldt observed that within a region species richness increased with increasing explored area, but only up to a limit.'
What does 'C' represent in the species-area relationship equation $\text{log S} = \text{log C} + \text{Z log A}$?
As per the NCERT text definition: 'C = Y-intercept'.
The species-area relationship is described as a straight line when plotted on a logarithmic scale. What kind of relationship does this represent if plotted on an arithmetic scale?
The context states: 'On a logarithmic scale, the relationship is a straight line...' However, it also clarifies for the arithmetic scale that it 'turns out to be a rectangular hyperbola (Figure 13.2).'
Which of the following taxonomic groups were explicitly mentioned in the context to show the species-area relationship as a rectangular hyperbola?
The NCERT text specifies: 'In fact, the relation between species richness and area for a wide variety of taxa (angiosperm plants, birds, bats, freshwater fishes) turns out to be a rectangular hyperbola (Figure 13.2).'
What is the significance of the slope of regression ('Z' value) in a species-area relationship when it is steep (e.g., 1.15 for frugivorous birds and mammals)?
A 'steeper slope' (higher Z value) means that for a given increase in area, there is a proportionally larger increase in species richness. The question asks for the significance of steeper slopes mentioned in the context for specific examples.
The concept of species-area relationship helps ecologists in:
While not explicitly stated as 'conservation planning', the underlying implication of understanding how species richness changes with area is vital for ecological studies and conservation efforts, especially in the context of biodiversity conservation. The question (4) given in the first excerpt 'What is the significance of the slope of regression in a species – area relationship?' points to its importance.
If you are comparing the species-area relationship for plants in Britain, birds in California, and molluscs in New York state, what would be an expected observation regarding their 'Z' values?
The NCERT text states: 'Ecologists have discovered that the value of Z lies in the range of 0.1 to 0.2, regardless of the taxonomic group or the region (whether it is the plants in Britain, birds in California or molluscs in New York state, the slopes of the regression line are amazingly similar).'
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