Let's reevaluate the problem step by step:
1. 20 percent of the trees are evergreens.
2. Of the remaining trees (non-evergreens), 40 percent are maple trees.
3. There are 75 percent as many oak trees as maple trees in the park.
Let's assume there are 100 trees in the park for easy calculation:
1. Evergreens: 20% of 100 = 20 trees.
2. Non-evergreens: 100 - 20 = 80 trees.
3. Maple trees among non-evergreens: 40% of 80 = 0.4 * 80 = 32 trees.
4. Oak trees: 75% as many as maple trees, which is 0.75 * 32 = 24 trees.
Now, let's find out what percent of the trees in the park are not maples, oaks, or evergreens:
Total trees in the park: 100
Evergreens: 20 trees
Maple trees: 32 trees
Oak trees: 24 trees
Total of maples, oaks, and evergreens: 20 (evergreens) + 32 (maples) + 24 (oaks) = 76 trees.
Now, the number of trees that are not maples, oaks, or evergreens is:
Total trees in the park - Total of maples, oaks, and evergreens = 100 - 76 = 24 trees.
So, 24 out of 100 trees in the park are not maples, oaks, or evergreens. To express this as a percentage:
(24 trees / 100 trees) * 100% = 24%.
Therefore, 24 percent of the trees in the park are not maples, oaks, or evergreens.
Hence D