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Statistics/Maths Help

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GrandOldTeam

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I have two sets of data that I need to average.

First set consists of 200, the next 37.

Initially, I foolishly just added up the statistics and averaged, but obviously the first set skews the overall data.

So, I thought I would do the same but use the % of each data. To an extent, this does the same.

Its been years since I done this stuff and struggling!

Whats the best way? NEBB!!??
 
You could do the mean of both sets of data, but wouldn't know how to get the average for both sets together.

Did abit of this at college and the way your doing it is the way I did it. Got told that because it is misleading with the first bit of data, you couldn't use it.

*i'm not much help, i know*
 
Last edited:
Basically, it would be like asking 200 fans in England;

Who do you support
1. Everton 152 (76%)
2. Arsenal 44 (22%)
3. Tottenham 4 (2%)

And asking 37 fans in a village in Africa;

Who do you support
1. Everton 35 (95%)
2. Arsenal 2 (5%)
3. Tottenham 0 (0%)

I need a way to average them both, without the majority of the first sample skewing data. There will be an easy solution, just cant think!
 

you need to weight the average.

So if the averages are A and B respectively, then the weighted average in this case will be:

(A x 200) + (Bx37)
------------------
237
 

ask carol
vorderman_c1.jpg
 
you need to weight the average.

So if the averages are A and B respectively, then the weighted average in this case will be:

(A x 200) + (Bx37)
------------------
237

Cheers, I think I have done this. To be sure, any chance you could answer this?;

-------------
Prostitutes (37 sample)
5. If a prostitution tolerance zone was to be introduced, where should such an area be located?

Inside the City Centre 31 (84%)
Outside the City Centre 6 (16%)

Public (200 sample)
5. If a prostitution tolerance zone was to be introduced, where should such an area be located?

Inside the City Centre 115 (58%)
Outside the City Centre 85 (42%)
------------

From all 237, what is the % of;

Inside the City Centre
Outside the City Centre
 
Cheers, I think I have done this. To be sure, any chance you could answer this?;

-------------
Prostitutes (37 sample)
5. If a prostitution tolerance zone was to be introduced, where should such an area be located?

Inside the City Centre 31 (84%)
Outside the City Centre 6 (16%)

Public (200 sample)
5. If a prostitution tolerance zone was to be introduced, where should such an area be located?

Inside the City Centre 115 (58%)
Outside the City Centre 85 (42%)
------------

From all 237, what is the % of;

Inside the City Centre
Outside the City Centre

OK:

Inside the City Centre = (31+115) / 237 = 61.6%
Outside the City Centre = (6+85)/237 = 38.4 %
 

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