Eloisa Compostizo de Andrés
Eloisa Compostizo de Andrés (born 8 August 1988) is a retired Spanish tennis player.
| Full name | Eloisa Maria Compostizo de Andrés |
|---|---|
| Country (sports) |  |
| Born | 8 August 1988 Santander, Spain |
| Turned pro | 2004 |
| Retired | 2016 |
| Plays | Left-handed (two-handed backhand) |
| Prize money | $75,002 |
| Singles | |
| Career record | 170–131 |
| Career titles | 0 WTA, 3 ITF |
| Highest ranking | No. 199 (7 June 2010) |
| Grand Slam Singles results | |
| Australian Open | Q1 (2010 |
| Wimbledon | Q1 (2010) |
| US Open | Q2 (2009) |
| Doubles | |
| Career record | 6–29 |
| Career titles | 0 |
| Highest ranking | No. 605 (18 August 2008) |
On 7 June 2010, she reached her highest WTA singles ranking of No. 199, while her best doubles ranking was No. 605 on 18 August 2008. In her career she won three ITF singles titles.[1]
Compostizo de Andrés made her main-draw debut on the WTA Tour at the 2008 Barcelona KIA where she received a wild card. There, after her first-round win against Émilie Loit, she lost to Nuria Llagostera Vives.
Compostizo de Andrés retired from professional tennis 2016.
ITF finals
Singles (3–3)
|
|
| Outcome | No. | Date | Location | Surface | Opponent | Score |
|---|---|---|---|---|---|---|
| Runner-up | 1 | 11 July 2004 | Getxo, Spain | Clay |  |
3–6, 6–2, 1–6 |
| Winner | 1 | 15 October 2006 | Braga, Portugal | Clay |  |
6–4, 5–7, 6–3 |
| Runner-up | 2 | 27 May 2007 | Gorizia, Italy | Clay |  |
2–6, 3–6 |
| Winner | 2 | 7 February 2009 | Mallorca, Spain | Clay |  |
6–0, 6–7(5–7), 6–2 |
| Winner | 3 | 18 July 2009 | Rome, Italy | Clay | |
6–3, 6–7(2–7), 6–2 |
| Runner-up | 3 | 27 March 2010 | Pomezia, Italy | Clay | |
1–6, 1–6 |
gollark: So you can do `2x^4+ px^3 - 6x^2 + qx + 6 = ax^4 + (b-a)x^3 + (c-b)x^2 + (d-c)x - d`, and you know the coefficients on x^4 and so on should be equal.
gollark: Which you can then simplify to ax^4 + (b-a)x^3 + (c-b)x^2 + (d-c)x - d.
gollark: ax^4 + bx^3 + cx^2 + dx - ax^3 - bx^2 - cx - d
gollark: If you expand/simplify (x-1)(ax^3+bx^2+cx+d) you get, er, a lot of things, hold on.
gollark: This is a way you can do that, though.
External links
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