For the surname: CHALLENOR
Full Name |
Suburb |
State |
Year |
John CHALLENOR | Toowoomba, formerly of Quilpie | Queensland | 2003 |
Leslie CHALLENOR | East Lismore, formerly of Glen Innes | Western Australia | 2001 |
Muriel CHALLENOR | Bayview | Western Australia | 1994 |
Ray CHALLENOR | Lawson, formerly of Port Macquarie | Western Australia | 1993 |
Richard CHALLENOR | Crows Nest | Western Australia | 1993 |
Robert CHALLENOR | Cammeray and Suva, Fiji | Western Australia | 2003 |
Robert CHALLENOR | | Queensland | 2000 |
Ronald CHALLENOR | Auburn | Western Australia | 2002 |
Sydney CHALLENOR | Punchbowl | Western Australia | 1974 |
Una CHALLENOR | Lane Cove | Western Australia | 2003 |
William CHALLENOR | Cronulla | Western Australia | 1982 |
Bernice CHALLENOR | Goonellabah, formerly of Glen Innes | Western Australia | 2003 |
Beryl CHALLENOR | at Hervey Bay Hospital, Hervey Bay, formerly of Charleville and Quilpie and Jondaryan and Gayndah | Queensland | 2003 |
Dorothy CHALLENOR | | Western Australia | 2006 |
Ellen CHALLENOR | | Queensland | 2003 |
Esther CHALLENOR | at Killara Gardens Nursing Home, Pymble, formerly of Bathurst | Western Australia | 2003 |
Francis CHALLENOR | Tumbi Umbi, formerly of Beacon Hill | Western Australia | 2003 |
Hazel CHALLENOR | Figtree | Western Australia | 2003 |
Ivy CHALLENOR | Redcliffe | Queensland | 2005 |
John CHALLENOR | Gladesville | Western Australia | 1982 |
Bertie CHALLENOR | Figtree, formerly of Londonderry | Western Australia | 1994 |
Violet CHALLENOR | Crows Nest | Western Australia | 1994 |
Norman CHALLENOR | | South Australia | 2006 |
30am CHALLENOR | | Western Australia | 2006 |
Jim CHALLENOR | Brisbane | | 0 |
Thomas CHALLENOR | Brisbane | | 0 |
About 25,000. The Australian Bureau of Statistics estimates that in 2007 there were 24,000 people with the surname CHALLENOR in Australia, making it the 9,724th most common surname.
CHALLENOR is the 9,724th most common surname in Australia.
Question: What is the probability that two people with the same surname in Australia will have the same first name?
Answer: The probability is less than 1 in a million. There are approximately |