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chi sqaure & confidence interval |
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| Jun19-08, 10:06 AM | #1 |
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chi sqaure & confidence interval
Lets say you have 5 trials, and 5 output lets say {5, 43, 60, 30 , 4}....so how would u get the chi sqaure from here & the confidence interval. i havent work on prob &statc in years, thanks a lot for help folks
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| Jun19-08, 11:45 AM | #2 |
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I'm supposing you made up this problem... for your random sample of size n=5 is {5, 43, 60, 30 , 4},these are your observed cells/frequencies, but you do not have have your expected cells/frequencies.
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| Jun19-08, 11:53 AM | #3 |
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Basically u can do the confidence for 99%
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| Jun19-08, 12:23 PM | #4 |
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chi sqaure & confidence interval
I don't understand what you're trying to do.
For a Chi-Squared test, you need a null hypothesis and alternative hypothesis. The test statistical value is [tex]\chi^2=\sum \frac{(O-E)^2}{E} [/tex] where O is a shorthand notation for your observed cells and E is the shorthand notation for expected cell/frequency. If you are trying to find the confidence interval for the true variance [tex]\sigma^2[/tex], then the formula for that is [tex] P\left( C_{1}< \frac{(n-1)s^2}{\sigma^2} < C_{2} \right) = 1- \alpha[/tex] = .99 since 100(1-alpha)% =99% where [tex]C_{1}=\frac{(n-1)s^2}{\chi_{\alpha/2,n-1}}[/tex] is the lower limit and [tex]C_2 = \frac{(n-1)s^2}{\chi_{1-\alpha/2,n-1}}[/tex] is your upper limit. |
| Jun22-08, 04:15 PM | #5 |
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lets say u consider #5 as the thresh#, and for the numbers> 5, u tryto find the confiendnce interval for 99.99% or greater. thanks
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