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2024 New Zealand Grand Prix
The 2024 New Zealand Grand Prix event for open wheel racing cars was held at Highlands Motorsport Park in Cromwell, Otago on 18 February 2024. It was the sixty-eighth New Zealand Grand Prix and utilised Formula Regional cars. The event served as the final race of the 2024 Formula Regional Oceania Championship and marked the first time Highlands Motorsport Park hosted the New Zealand Grand Prix. Liam Sceats enjoyed a lights-to-flag victory driving with M2 Competition. Callum Hedge and Michael Shin Michael Shin (, ''Shin Woo-hyun''; born 23 August 2004), also known as Woohyun Shin, is a South Korean racing driver who is set to compete in the 2024 Formula Regional Oceania Championship with M2 Competition, having recently competed in the ... rounded out the podium. Qualifying Qualifying classification Race Race classification References {{New Zealand Grand Prix years, state=expanded New Zealand Grand Prix New Zealand Grand Prix New Zealand Grand P ... [...More Info...] [...Related Items...] OR: [Wikipedia] [Google] [Baidu] |
2024 Formula Regional Oceania Championship
The 2024 Castrol Toyota Formula Regional Oceania Championship was the second season of the Formula Regional Oceania Championship, and the nineteenth running of the premier open-wheel motorsport category formerly known as the Toyota Racing Series, held in New Zealand. It was held over five consecutive weekends in January and February 2024. For the first time in the history of the championship and its predecessors, the highest placed Australian or Kiwi driver after the first two rounds was awarded the Tasman Cup that had previously been awarded to the winner of the Tasman Series up until 2023. Australian driver Christian Mansell was second overall after the second round at Manfeild, thereby taking this title. Roman Bilinski, driving for M2 Competition, claimed the championship at the penultimate race of the season. Kiwi Motorsport driver Patrick Woods-Toth took the rookie title at the same race. Entry list All drivers competed with identical Tatuus FT-60 chassis cars powered ... [...More Info...] [...Related Items...] OR: [Wikipedia] [Google] [Baidu] |
Gerrard Xie
Gerrard may refer to: People * Alfred Horace Gerrard (1899–1998), English sculptor * Anthony Gerrard (born 1986), English footballer * Edward Gerrard (footballer) (1900–1987), English footballer * James Joseph Gerrard, (1897–1991), American Roman Catholic bishop * Liam Gerrard, British-Irish actor * Lisa Gerrard (born 1961), Australian singer and composer * Marguerite Primrose Gerrard (1922–1993), Jamaican-born American artist * Mark Gerrard (born 1982), Australian rugby player * Paul Gerrard (born 1973), English goalkeeper * Sophie Gerrard (born 1978), Scottish photographer * Steven Gerrard (born 1980), English football manager and former player * William Tyrer Gerrard (1831–1866), English botanist and plant collector Places * Gerrards Cross, a village in Buckinghamshire * Gerrard, Colorado, Rio Grande County, Colorado * Gerrard, British Columbia, a ghost town See also * Gerrard Street (other), a street name in two cities * Gerrards Cross, Buckinghamshire, E ... [...More Info...] [...Related Items...] OR: [Wikipedia] [Google] [Baidu] |
2024 In New Zealand Motorsport
4 (four) is a number, numeral and digit. It is the natural number following 3 and preceding 5. It is the smallest semiprime and composite number, and is considered unlucky in many East Asian cultures. In mathematics Four is the smallest composite number, its proper divisors being and . Four is the sum and product of two with itself: 2 + 2 = 4 = 2 x 2, the only number b such that a + a = b = a x a, which also makes four the smallest squared prime number p^. In Knuth's up-arrow notation, , and so forth, for any number of up arrows. By consequence, four is the only square one more than a prime number, specifically three. The sum of the first four prime numbers two + three + five + seven is the only sum of four consecutive prime numbers that yields an odd prime number, seventeen, which is the fourth super-prime. Four lies between the first proper pair of twin primes, three and five, which are the first two Fermat primes, like seventeen, which is the third. On t ... [...More Info...] [...Related Items...] OR: [Wikipedia] [Google] [Baidu] |
