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Q.What is the significance of the slope of regression in a species-area relationship?

(OR)
Write short note on the following- (1x2=2)
(a) Food chain
(b) Reforestation
Uttarakhand UbseUttarakhand Board Intermediate (Class 12) 2025Subjective· 2mImportance★★★★★
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The slope (Z) of the species-area regression line quantifies how fast species diversity rises with area, a key tool for predicting extinction risk from habitat loss.

Significance of the slope of regression (Z) in the species-area relationship: For a wide variety of taxa (plants, birds, fishes, etc.), ecologists have found that within a region, the relationship between species richness (S) and area (A) follows a power function: S = C·A^Z, or in the logarithmic form used for regression, log S = log C + Z log A, where Z is the slope of the regression line and C is the intercept (Y-axis). Regardless of the taxonomic group or the region examined, the value of Z generally lies in a narrow range of 0.1 to 0.2 for smaller, regionally-scaled areas — a remarkably consistent relationship. However, if the analysis is extended to very large areas, such as an entire continent, the slope of the regression is much steeper, with Z values ranging from 0.6 to 1.2. This makes the species-area relationship, and specifically the value of Z, an important tool for predicting how species richness (or the number of species likely to go extinct) will change in response to reduction or fragmentation of habitat area, which is highly relevant to conservation planning.

OR — Short notes:

(a) Food chain: A food chain is a linear, sequential pathway of organisms in an ecosystem through which food (and therefore energy) is transferred from one trophic level to the next — starting from producers (green plants, which fix solar energy) through primary consumers (herbivores), secondary consumers (carnivores) and sometimes tertiary consumers (top carnivores), with decomposers acting on dead organic matter at every stage.

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