Which option correctly describes the equations for curves A and B, in the given graph of species-area relationship?

A -

S = C A^{z}

; B -

L o g S = L o g C + Z l o g A

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A -

L o g S = L o g C + Z l o g A

; B -

S = C A^{z}

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A -

L o g C = L o g S + Z l o g A

; B -

S = C A^{z}

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A -

S = C A^{z}

; B -

L o g C = L o g S + Z l o g A

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Solution

The correct option is D A - $S = C A^{z}$ ; B - $L o g S = L o g C + Z l o g A$
In the given figure, the equation for curve A is S = CA^Z, and that for the curve B is log S = log C + Zlog A.

So, the correct answer is 'A - S=CAz; B - LogS=LogC+ZlogA'.

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Similar questions

In the given equation relating to the species-area relationship, what does ‘z’ stands for?

Log S = Log C + zlog A

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$\begin{matrix} Column 1 & Column 2 1. y & p. Z 2. m & q. log A 3. x & r. log C 4. c & s. log S \end{matrix}$

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Which option correctly describes the equations for curves A and B, in the given graph of species-area relationship?

The correct option is D A - S=CAz; B - LogS=LogC+ZlogAIn the given figure, the equation for curve A is S = CA^Z, and that for the curve B is log S = log C + Zlog A.So, the correct answer is 'A - S=CAz; B - LogS=LogC+ZlogA'.

The correct option is D A - $S = C A^{z}$ ; B - $L o g S = L o g C + Z l o g A$
In the given figure, the equation for curve A is S = CA^Z, and that for the curve B is log S = log C + Zlog A.

So, the correct answer is 'A - S=CAz; B - LogS=LogC+ZlogA'.