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According to Alexander von Humboldt:...

According to Alexander von Humboldt:

A

species richness decreases with increasing area of exploration

B

species richness increases with increasing area,but only up to limit

C

there is no relationship between species richness and area explored

D

species richness goes on increasing with increasing area of exploration

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The correct Answer is:
### Step-by-Step Solution 1. **Understanding the Species-Area Relationship**: - Alexander von Humboldt proposed a relationship between the number of species (species richness) and the area being studied. This is known as the species-area relationship. 2. **Key Concept**: - According to Humboldt, as the area increases, the species richness also increases, but this increase occurs only up to a certain limit. 3. **The Equation**: - Humboldt formulated the equation for the species-area relationship: \[ S = CA^Z \] - Where: - \( S \) = species richness - \( A \) = area - \( C \) = a constant (y-intercept) - \( Z \) = regression coefficient (slope of the graph) 4. **Logarithmic Representation**: - This equation can also be expressed in logarithmic form: \[ \log S = \log C + Z \log A \] - This form helps in visualizing the relationship on a graph. 5. **Analyzing the Options**: - **Option A**: "Species richness decreases with increasing area of exploration." - This is incorrect as Humboldt stated that species richness increases with area. - **Option B**: "Species richness increases with increasing area but only up to a limit." - This is correct and aligns with Humboldt's findings. - **Option C**: "There is no relationship between species-area relationship and the area explored." - This is incorrect since Humboldt established a clear relationship. - **Option D**: "Species richness goes on increasing with increasing the exploring area." - This statement is misleading as it does not mention the limit, making it incorrect. 6. **Conclusion**: - The correct answer is **Option B**: "Species richness increases with increasing area but only up to a limit."
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