On a logarithmic scale, the species-area relationship is a ___(A)____described by ___(B)___ equation.
A
(A): rectangular hyperbola,
(B): S = CAZ
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B
(A): straight line,
(B): log S = log C + Z log A
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C
(A): rectangular hyperbola,
(B): log S = log C + Z log A
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D
(A): straight line,
(B): S = CAZ
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Solution
The correct option is B (A): straight line,
(B): log S = log C + Z log A Alexander von Humboldt was a German naturalist and geographer who proposed the species - area relationships of an ecosystem. He observed that within a region, species richness increases with increasing explored area, but up to a certain limit.
The relationship plot between species richness and area gives a rectangular hyperbola.
This graph can be represented by the equation,
S = CAZ
However, on a logarithmic scale, it is a straight line described by the equation,
log S = log C + Z log A
where S - Species richness
Z - Slope of line (regression coefficient)
C - Y-intercept
A - Area