QUESTION IMAGE
Question
- calculate the species richness and relative abundance for the following communities.
community a
| species name | species abundance | relative abundance |
|---|---|---|
| slippery elm | 78 | 17.97 |
| black walnut | 309 | 71.19 |
| red maple | 12 | 2.77 |
| species richness= | total # of species = |
community b
| species name | species abundance | relative abundance |
|---|---|---|
| slippery elm | 475 | |
| black walnut | 402 | |
| red maple | 423 | |
| bur oak | 435 | |
| species richness= | total # of species = |
Step1: Calculate species richness for Community A
Species richness is the number of different species. In Community A, there are 4 species (White Oak, Slippery Elm, Black Walnut, Red Maple), so species richness = 4.
Step2: Calculate total abundance for Community A
Add up the abundances of all species: $35 + 78+309 + 12=434$.
Step3: Calculate relative abundances for Community A (already given in the table, but for completeness)
Relative abundance of White Oak = $\frac{35}{434}\times100\approx8.06\%$, Slippery Elm = $\frac{78}{434}\times100\approx17.97\%$, Black Walnut = $\frac{309}{434}\times100\approx71.19\%$, Red Maple = $\frac{12}{434}\times100\approx2.77\%$.
Step4: Calculate species richness for Community B
There are 5 species (White Oak, Slippery Elm, Black Walnut, Red Maple, Bur Oak), so species richness = 5.
Step5: Calculate total abundance for Community B
$450+475 + 402+423+435 = 2185$.
Step6: Calculate relative abundances for Community B
Relative abundance of White Oak = $\frac{450}{2185}\times100\approx20.6\%$, Slippery Elm = $\frac{475}{2185}\times100\approx21.74\%$, Black Walnut = $\frac{402}{2185}\times100\approx18.4\%$, Red Maple = $\frac{423}{2185}\times100\approx19.36\%$, Bur Oak = $\frac{435}{2185}\times100\approx19.91\%$.
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Community A: Species Richness = 4, Total # of Species = 4
Community B: Species Richness = 5, Total # of Species = 5
Relative abundances for Community B: White Oak $\approx20.6\%$, Slippery Elm $\approx21.74\%$, Black Walnut $\approx18.4\%$, Red Maple $\approx19.36\%$, Bur Oak $\approx19.91\%$