CAN SHE RULE Thoroughbred



Can She Rule is a thoroughbred horse born in Australia in 2001. Race horse Can She Rule is by Canny Lad (AUS) out of Tiara Queen (AUS) , trained by Justin Drake. Can She Rule form is available here. Owned by G D HINCKSMAN, M YOUNG, A WHITE, S POWELL, R HINCKSMAN, G K POWELL, T AHEARN, B HAGAN, MISS S BLAKE & W GRIFFITHS..


Pedigree :
Sire CANNY LAD (AUS) 1987
Dam TIARA QUEEN (AUS) 1989
Dam Sire WHAT A GUEST (IRE) 1979

About the horse :
Description 23yo BR Mare
Trainer Justin Drake
Owner G D Hincksman, M Young, A White, S Powell, R Hincksman, G K Powell, T Ahearn, B Hagan, Miss S Blake & W Griffiths.
Career 1 Win (9%) - 1 Place (18%) - 11 starts
Wins 1300m (1)

Sale Information :
offline

2010 Melbourne March Thoroughbred Sale (99)  

Bowness Stud, Young, Nsw 

S Mcdonald

AUD $ 2,500

offline

2007 Australian Broodmare Sale (521)  

Bowness Stud, Murringo. 

Psd. AUD $ 37,500

Res. AUD $ 45,000



Starts:

11

Win Rate:

9%

Place Rate:

18%










Can She Rule Past Races

13 of 14, 23 May 2005, R3 CLUB FESTIVUS MARQUEE HCP (C1) 1600m | AUD $7,000 | 54.0kg | J: B COMPTON | T: J DRAKE | | 1:40.70 | Winner: JERRYBUILT
6 of 10, 09 May 2005, R5 CANON OFFICE EQUIPMENT HCP C1 1400m | AUD $7,000 | 52.0kg | J: SHOHEI KAYA | T: J DRAKE | | 1:23.42 | Winner: DIAGON ALLEY
6 of 11, 24 Apr 2005, R7 GLOUCESTER ADVOCATE HCP (C1) 1400m | AUD $6,000 | 54.0kg | J: A ROBINSON | T: J DRAKE | | 1:25.79 | Winner: BLACK ALL OVER
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Horse Stat
Jockey
Win
Win%
Place
Place%
Starts
PM
Profit
POT
MATTHEW PAGET 1 100% 0 0% 1 $4,200 70 700
PATRICK FERRIS 0 0% 0 0% 2 $0 -20 0
T UCHIYAMA 0 0% 0 0% 2 $0 -20 0
ROLY SAXTON 0 0% 1 50% 2 $700 -20 0
GREG RYAN 0 0% 0 0% 1 $400 -10 0
ALAN ROBINSON 0 0% 0 0% 1 $0 -10 0
SHOHEI KAYA 0 0% 0 0% 1 $0 -10 0
B COMPTON 0 0% 0 0% 1 $0 -10 0

Course
Win
Win%
Place
Place%
Starts
PM
Profit
POT
SCONE 1 100% 0 0% 1 $4,200 70 700
CESSNOCK 0 0% 1 50% 2 $1,100 -20 0
NEWCASTLE 0 0% 0 0% 3 $0 -30 0
GOSFORD 0 0% 0 0% 1 $0 -10 0
MUSWELLBROOK 0 0% 0 0% 1 $0 -10 0
TAREE 0 0% 0 0% 2 $0 -20 0
DUBBO 0 0% 0 0% 1 $0 -10 0


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