Vehicles competing in the Multi Occupant Vehicle Class at FSGP are scored based on a formula that includes the number of miles (laps) driven, the number of passengers in the vehicle during those laps, amount of external wall charging, and average speed. The full formula is detailed at the bottom of this page.
First: #55 - Polytechnique Montréal - 137.3 points / 1,315 person miles (263 laps)
Second: #828 - Appalachian State University - 22.9 points / 1,375 person miles (275 laps)
Fastest Lap: 3:31 (42.7 mph) Zach Howard - #828 - Appalachian State University
Abe Poot Teamwork Award: Appalachian State University
Dr. James Hill Sportsmanship Award: Principia College
Spirit of the Event: Polytechnique Montréal
Aesthetics: University of Florida
Perserverance: Northwestern University
Most Improved: University of Florida
Rookie of the Year: University of Wisconsin-Madison
Electrical Design: Polytechnique Montréal
Safety: Illinois State University
Best New Team Scrutineering: Dalhousie University
Teams who completed scrutineering early had the opportunity to take runs on the Heartland Motorsports Park 1/4 mile dragstrip. Download the Results.
Calculated Values | Data Points | |||||||||
---|---|---|---|---|---|---|---|---|---|---|
Team | Score [S] | Completion Factor [C] | Speed Derating [T] | Total External Energy [E] (kWh) | Miles | Person Miles [D] | Penalty Miles | Avg. Speed (mph) | Battery Capacity (kWh) | External Charging (kWh) |
#55 - Poly Montréal | 137.30 | 95.64% | 1.00 | 9.16 | 657.50 | 1,315.00 | 0.00 | 32.11 | 9.16 | 0.00 |
#828 - App State | 22.91 | 100.00% | 1.00 | 60.02 | 687.50 | 1,375.00 | 0.00 | 34.12 | 22.56 | 37.46 |
Team | Total | Day 1 | Day 2 | Day 3 | Penalty | Fastest |
---|---|---|---|---|---|---|
#828 - App State | 275 | 98 | 101 | 76 | 0 | 3:28 |
#55 - Poly Montréal | 263 | 82 | 81 | 100 | 0 | 3:57 |
At FSGP, Multi Occupant Vehicles are scored based on the number of laps they complete, the number of passengers carried, the amount of external energy used, and their average speed. The scoring formula is as follows: $$ S = \frac{D}{E} \times C \times T $$
Variable Definitions: