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(D) The relationship between species richness and area is given by the equation $S = CA^Z$.Taking the logarithm on both sides,we get:$\log \,S = \log

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$\log \,S = \log \,C + Z \,\log \,A$

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(D) The relationship between species richness and area is given by the equation $S = CA^Z$.Taking the logarithm on both sides,we get:$\log \,S = \log \,(CA^Z)$Using the logarithmic property $\log(xy) = \log \,x + \log \,y$,we get:$\log \,S = \log \,C + \log \,A^Z$Using the property $\log(x^a) = a \,\log \,x$,we get:$\log \,S = \log \,C + Z \,\log \,A$This represents a straight line equation where $\log \,S$ is on the $y$-axis,$\log \,A$ is on the $x$-axis,$Z$ is the slope,and $\log \,C$ is the $y$-intercept.

The relationship between species richness and area is described by a straight line on a logarithmic scale using which equation?

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