what is confidence limits?
the limits whereby you are confident that you have the mean someplace inbetween
in other words, im pretty sure its some wheres between here and here
well there's a question, lemme type it out
a 95% confidence interval says that 95% of the means from the data will be accurate
yea the question asks something about 95% confidence limits... i'll type it out anyways
In a large city A, 20% of a random sample of 1000 school children had an eye defect. in another large city B, 15% of a random sample of 2000 school children had the same eye defect. Is the difference between the 2 proportions significant? Obtain 95% confidence limits for the difference in the population proportions.
z = something ... ill have to read up on it to refresh the memory
http://www.stat.sc.edu/~hendrixl/stat205/Lecture%20Notes/Confidence%20Interval%20for%20the%20Population%20Proportion.pdf might be helpful
I have no idea what they want me to do with that question... i'm just trying my hands out on as many algebra questions i can get, then i'll move on to calculus... http://www.cramster.com/algebra-practice-problems-p25-1-3-0-0-0-0-3-cpi2-0.aspx
i've never met this kind of problem.. my very first so it'll be good to learn something new
it might be that we make 2 distributions and where they overlap is a solution
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well how do u construct such a distribution with the information given,... what's your virtical axix, what's your horzontal... my best guess is that this even has nothing to do with x-y axes...
the vertical axis is just the base; its the "x axis" the verticals are you means of each distribution; or in this case the proportions i believe
i see... thanks :)
i never reallt got into knowing these doubled up curves; otherwise id have some idea what to do :) good luck tho
sure :) thanks
We might want to construct a confidence interval for the difference between the two proportions. The appropriate formula is: \[(p_1-p_2)\pm Z_{a/2}\sqrt{\frac{p_1q_1}{n_1}+\frac{p_2q_2}{n_2}}\] found this one google
how to determine if its p1 or p2 tho I aint got a notion
I still have no idea where to move on from here but i'm sure if i read about it i should be able to handle it :)
In a large city A, 20% of a random sample of 1000 school children had an eye defect. p1 = 0.2, q1 = the rest ... 0.8 ; n1 = 1000 in another large city B, 15% of a random sample of 2000 school children had the same eye defect. p2 = 0.15 , q2 = the rest ... 0.85 ; n2 = 2000 Is the difference between the 2 proportions significant? ..............dunno yet Obtain 95% confidence limits for the difference in the population proportions. the zscore for 95% is: 1.96 this gives us: \[|0.2 - 0.15|\pm1.96\sqrt{\frac{0.2*0.8}{1000}+\frac{0.15*0.85}{2000}}\] thats what I come up with :)
well with the comments u made in addition to the mathematical statements plus the formula... that does make sense but to fully understand this whole topic, i'll still require to read, if anything comes up, i'll let you know :)
highest and lowest limits: in statistics, the highest and lowest values of a confidence interval
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