Original Argument:
The argument essentially states that since oak trees have more leaves than elm trees and maple trees have more leaves than beech trees, it logically follows that oak trees must also have more leaves than beech trees.
Logic Chain:
1. Oak trees > Elm trees
2. Maple trees > Beech trees
3. Conclusion inferred: Oak trees > Beech trees
The argument implicitly assumes a sort of hierarchical relationship among these trees based on their leaf counts, leading to the conclusion that oaks have more leaves than beech trees.
A. Oak trees and maple trees have the same amount of leaves.
This premise does not disrupt the conclusion; it actually aligns with the initial comparison that oak trees have more leaves than beech trees if we know maple trees already have more leaves than beech trees.
B. Elm trees and maple trees have the same amount of leaves.
Like A, this statement aligns with the given information and supports the conclusion by strengthening the position of maple trees relative to elm trees, and indirectly supporting that oak trees (which have more leaves than elms) also have more leaves than beech trees.
C. Elm trees have more leaves than maple trees.
This statement contradicts the flow of the original argument because if elm trees have more leaves than maple trees, and maple trees have more leaves than beech trees, it implies that elm trees could have potentially more or the same amount of leaves as oak trees, thus breaking the logic that leads to the conclusion about oak and beech trees.
D. Elm trees have more leaves than beech trees.
This supports the conclusion by showing a chain from oak to elm to beech in terms of leaf quantity, reinforcing the idea that oaks have more leaves than beech trees.
Analyzing Option E:
• Option E: Maple trees have more leaves than oak trees.
This statement introduces a new piece of information that disrupts the hierarchical leaf count used to derive the conclusion. If maple trees, which are already established as having more leaves than beech trees, also have more leaves than oak trees, it contradicts the direct comparison that positions oak trees at a higher leaf count than beech trees. Here’s how:
• Given:
• Maple > Beech
• E states: Maple > Oak
• If Maple > Oak and Maple > Beech, it doesn’t necessarily imply that Oak > Beech anymore. In fact, it raises the possibility that Beech could have more leaves than Oak or equal, which directly conflicts with the conclusion being made.
Therefore, option E does not just fail to support the conclusion but actively contradicts it by suggesting an alternate hierarchy where oak trees may not have more leaves than beech trees, contrary to the conclusion’s claim. Thus, E is the correct answer as it undermines the argument’s conclusion about oak and beech trees’ leaf count comparison.