CUET Preparation Today
Which of the following correctly expresses the equation for species- area relationships Where (S=Species richness, A=Area, Z=slope of line (regression coefficient), C=Y-intercept |
$\log S=\log C/A \log Z$ $\log S=\log C+Z \log A$ $\log S=\log C-Z \log A$ $\log S=Z \log C-\log (A)^2$ |
$\log S=\log C+Z \log A$ |
The correct answer is Option (2) → $\log S=\log C+Z \log A$ Species-Area relationships : 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. 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. On a logarithmic scale, the relationship is a straight line described by the equation log S = log C + Z log A where S= Species richness A= Area Z = slope of the line (regression coefficient) |
