| 3.141592653589 |
|---|
| (Penalties: 0) | | 1 | 26.271 [1] | | 2 | 26.209 [2] | | 3 | 26.05 [2] | | 4 | 26.047 [2] | | 5 | 26.701 [2] | | 6 | 26.298 [2] | | 7 | 26.201 [2] | | 8 | 26.172 [2] | | 9 | 25.864 [2] | | 10 | 25.693 [2] | | 11 | 25.672 [2] | | 12 | 25.791 [2] | | 13 | 25.652 [2] | | 14 | 25.554 [2] | | 15 | 25.729 [2] | | 16 | 25.401 [2] |
| | Tanner Fauset |
|---|
| (Penalties: 0) | | 1 | 26.299 [2] | | 2 | 25.627 [1] | | 3 | 25.575 [1] | | 4 | 25.859 [1] | | 5 | 26.035 [1] | | 6 | 25.708 [1] | | 7 | 25.437 [1] | | 8 | 25.511 [1] | | 9 | 25.46 [1] | | 10 | 25.287 [1] | | 11 | 25.236 [1] | | 12 | 25.364 [1] | | 13 | 25.782 [1] | | 14 | 25.278 [1] | | 15 | 25.372 [1] | | 16 | 25.273 [1] |
| | ∫abf(x)dx = F(... |
|---|
| (Penalties: 0) | | 1 | 27.364 [3] | | 2 | 27.803 [3] | | 3 | 26.449 [3] | | 4 | 26.246 [3] | | 5 | 26.261 [3] | | 6 | 26.316 [3] | | 7 | 26.155 [3] | | 8 | 26.157 [3] | | 9 | 26.335 [3] | | 10 | 26.148 [3] | | 11 | 25.884 [3] | | 12 | 25.884 [3] | | 13 | 26.539 [3] | | 14 | 26.074 [3] | | 15 | 26.242 [3] | | 16 | 26.306 [3] |
| | Eli Wheeler |
|---|
| (Penalties: 0) | | 1 | 27.994 [4] | | 2 | 29.059 [4] | | 3 | 27.763 [4] | | 4 | 27.855 [4] | | 5 | 27.267 [4] | | 6 | 27.64 [4] | | 7 | 27.356 [4] | | 8 | 27.4 [4] | | 9 | 27.869 [4] | | 10 | 27.359 [4] | | 11 | 26.604 [4] | | 12 | 27.331 [4] | | 13 | 26.64 [4] | | 14 | 26.392 [4] | | 15 | 26.022 [4] | | 16 | |
|