[Rasch] standardized scores
Jim Sick
jimsick at gmail.com
Mon Nov 28 21:03:12 EST 2011
Standardized scores, by definition, have a mean of zero, or, if a
transform such as a T-score is used, a constant such as 50. Both groups
will have equivalent means if scores are standardized so it is thus
impossible to compare the two groups with the data given. I hope, for
the sake of the textbook users, that that was the author's intended
solution.
Best,
Jim
On 11/27/11 11:30 PM, Anthony James wrote:
> Dear all,
> In an introductory research and statistics book there's a chapter on
> standard scores (z score and T score) and there are some activities at
> the end. One of the activities reads something like this:
> There are two groups, one experimental and one control. After the
> treatment we give them different tests which have different scales for
> scoring. The scores of Group 1 are 3, 3, 5, 8, 9, 10, etc. and scores
> of Group 2 are 25, 87, 55, 78, 94, 36, etc. Has the treatment been
> effective?
> I believe the author expects the students to convert the scores to
> z-scores or any other standard score and then compare the means of the
> standardized scores. Am I right?
> Does transforming scores to z scores make scores across tests and
> groups comparable? Z scores are scores in standard deviation units and
> depend on the ability of the population. Can we compare two groups in
> this way?
> Cheers
> Anthony
>
>
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