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Population of Namadgi

Last official estimated population of Namadgi (as Statistical Area Level 2) was 39 people (on 2017-06-30)[2]. This was 0.00% of total Australian population and 0.009% of ACT population. Area of Namadgi is 1 202.90 km², in this year population density was 0.03 p/km² . If population growth rate would be same as in period 2016-2017 (0%/yr), Namadgi population in 2024 would be 39. [0]


Namadgi historical population from 2001 to 2017 [3]

See also:

Population of Australia
Australian Capital Territory population
  ↳ Australian Capital Territory
   ↳ Urriarra - Namadgi
↳ nearby SA2 areas:
- ACT - South West
- Gordon (ACT)
- Banks
- Tuggeranong
- Bonython
- Conder
- Greenway
- Tuggeranong - West

Namadgi on population maps [3]

Click to enlarge. Namadgi is located in the center of the images.

Population [people], population density [p./km²] and population change [%/year] [2]

  View borders » (new window) [4]


Population pyramid for Namadgi (2017)[2]

Female 
Alter
 Male

0 
85+
 0

0 
80-84
 0

0 
75-79
 1

1 
70-74
 0

0 
65-69
 1

0 
60-64
 3

2 
55-59
 1

1 
50-54
 3

0 
45-49
 1

1 
40-44
 2

1 
35-39
 2

1 
30-34
 0

3 
25-29
 3

1 
20-24
 1

1 
15-19
 1

1 
10-14
 4

1 
5-9
 1

1 
0-4
 0

Annual growth rate in %:

[2001-2002] -8.33 %/Yr.
[2002-2003] 0.00 %/Yr.
[2003-2004] -9.09 %/Yr.
[2004-2005] 0.00 %/Yr.
[2005-2006] -10.00 %/Yr.
[2006-2007] +66.67 %/Yr.
[2007-2008] +46.67 %/Yr.
[2008-2009] +22.73 %/Yr.
[2009-2010] +33.33 %/Yr.
[2010-2011] +13.89 %/Yr.
[2011-2012] -2.44 %/Yr.
[2012-2013] -7.50 %/Yr.
[2013-2014] +2.70 %/Yr.
[2014-2015] +2.63 %/Yr.
[2015-2016] 0.00 %/Yr.
[2016-2017] 0.00 %/Yr.


Sources, more info:

[0] Calculated with linear interpolation from officially estimated population

[1] Read more about SA2 and Australian Statistical Geography Standard (ASGS) on abs.gov.au

[2] Population data from Australian Bureau of Statistics (Population and density: 2017; change: 2016-2017)

[3] Digital Boundaries: Australian Statistical Geography Standard (ASGS) 2016.

[4] Border coordinates are simplifyed using Ramer-Douglas-Peucker algorithm.