Pass Mark Confusion
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Have just spoken to Judd who confirm 140 is not 100%, but around 75% and over.
Then spoke to someone else at KCC (head of department) who confirms this but cannot confirm what the percentage as it changes year to year.
Now just have to persuade my OCC head teacher that 140 is not 100% and therefore my DS score was considerably lower than we all expected and there should have been head teacher referral.
Then spoke to someone else at KCC (head of department) who confirms this but cannot confirm what the percentage as it changes year to year.
Now just have to persuade my OCC head teacher that 140 is not 100% and therefore my DS score was considerably lower than we all expected and there should have been head teacher referral.
I have a feeling that 140 is supposed to represent three standard deviations from the mean; in other words the top 1% of the total population of children in the county. A score of 120 would represent one standard deviations from the mean - the top 25% of the population and so deemed suitable for grammar education.
Any statisticians/mathmaticians out there. If the 11+ is a fair test what are the chances of a class of 23 children having seven children (30%) scoring 140 in the test, as mentioned in another post?
Any statisticians/mathmaticians out there. If the 11+ is a fair test what are the chances of a class of 23 children having seven children (30%) scoring 140 in the test, as mentioned in another post?
marymay wrote:I have a feeling that 140 is supposed to represent three standard deviations from the mean; in other words the top 1% of the total population of children in the county. A score of 120 would represent one standard deviations from the mean - the top 25% of the population and so deemed suitable for grammar education.
yes you're right about the Standard deviations, in the diagram above the sigma stands for Stdandard Deviation.
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The usual convention is a standard deviation of 15, so 140 would be just under 3 standard deviations, i.e. the top 0.4%.marymay wrote:I have a feeling that 140 is supposed to represent three standard deviations from the mean; in other words the top 1% of the total population of children in the county. A score of 120 would represent one standard deviations from the mean - the top 25% of the population and so deemed suitable for grammar education.
If the children were randomly selected, roughly equal to the chances of winning the lottery 3 weeks in a row. Correction: about 3 in a trillion. That's assuming scores have an average of 100 and a standard deviation of 15, which might not be the case. For example Bucks standardize to an average of 111 and a standard deviation that seems to be a bit more than 15.marymay wrote:Any statisticians/mathematicians out there. If the 11+ is a fair test what are the chances of a class of 23 children having seven children (30%) scoring 140 in the test, as mentioned in another post?