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It’s not Legendre (“luh-JOND”), but this mathematician names a method of computing the integrals of polynomials, his namesake quadrature. It’s not Ostrogradsky, but this man sometimes gives his name to the Divergence Theorem, as well as to the set obtained by adjoining i to the integers. This man published the Theorema Egregium, which concerns his namesake curvature for surfaces. This man names a function whose simplest form is the exponential of minus x squared. Systems of linear equations can be solved by this man’s namesake elimination, and he also names a distribution whose graph is a bell curve. For 10 points, name this mathematician who gives his name to another name for the normal distribution. ■END■
| Player | Team | Opponent | Buzz Position | Value |
|---|---|---|---|---|
| Logan Van Pelt | Washington Coho | Washington Atlantic | 17 | -5 |
| Skand Parvatikar | Arizona State B | British Columbia A | 47 | 10 |
| Daniel Lu | Washington Pink | Boise State | 57 | 10 |
| Jonathan Ho | Alberta B | Arizona State A | 59 | 10 |
| Suyog Vibhuti | Washington Steelhead | Texas | 76 | 10 |
| Tri Lam | Washington Chum | Washington Sockeye | 84 | 10 |
| Ryan Zhang | Washington State | Washington Masu | 85 | 10 |
| Brandon Wiltse | Washington Chinook | British Columbia B | 101 | 10 |
| Jaime Wang | Washington Atlantic | Washington Coho | 114 | 10 |
| Upstate NY | Main | Y | 5 | 100% | 0% | 0% | 71.00 |
| Southern California | Main | Y | 7 | 100% | 0% | 0% | 37.29 |
| Eastern Canada (1) | Main | Y | 5 | 100% | 0% | 0% | 70.20 |
| Florida | Main | Y | 4 | 100% | 0% | 25% | 94.00 |
| Great Lakes | Main | Y | 10 | 90% | 0% | 20% | 73.33 |
| Lower Mid-Atlantic | Main | Y | 9 | 89% | 0% | 11% | 72.13 |
| Upper Mid-Atlantic | Main | Y | 9 | 100% | 0% | 11% | 76.33 |
| North | Main | Y | 4 | 100% | 0% | 25% | 81.50 |
| Northeast | Main | Y | 12 | 100% | 0% | 17% | 78.92 |
| Pacific | Main | Y | 8 | 100% | 0% | 13% | 77.88 |
| South Central | Main | Y | 5 | 100% | 0% | 0% | 84.20 |
| Southeast | Main | Y | 11 | 100% | 0% | 18% | 81.09 |
| Northern California | Main | Y | 4 | 100% | 0% | 0% | 52.00 |
| UK (North) | UK | Y | 5 | 100% | 0% | 40% | 78.20 |