[R] Confidence Interval
rak1304
rkeyes87 at hotmail.com
Sun Jan 18 04:13:35 CET 2009
Yes it is a homework problem, I included the whole question as I thought it
would make it easier to explain however I am unsure of how to do the
confidence interval part. As far as I am aware I have set up a matrix with
my 100 samples of 100 and have calculated means. Do I need to set up a new
matrix of these means and then do a confidence interval from there? Also
when I searched 'confint' in R I am confused as to how to adapt it to my
problem.
I am looking for the interval of each individual mean plus or minus 1.96/10
I wasnt aware of abs(x) and sum(means>0) so thankyou for pointing them out
to me.
Ben Bolker wrote:
>
> Rachel Keyes <rkeyes87 <at> hotmail.com> writes:
>
>>
>>
>> I am new to R and Im some trouble with the following question... Generate
>> 100
> standard normal N(0,1) samples
>> of size 100, X1(k),...,X100(k) where k=1,...,100 (The k is and indicie
>> in
> brackets) Calculate the sample
>> mean for each sample. For each sample mean Xbark the 0.95-confidence
>> interval
> for the mean mew=0 is given
>> by... Ik= ( Xbark plus or minus 1.96/10) Find the number of intervals
>> such
> that 0 does not belong to Ik. How
>> many of them do you expect to see? Well so far I have come up with...
>> N<-100;
> Nsamp<-100
>> A<-matrix(rnorm(N*Nsamp,0,1),ncol=Nsamp) means<-apply(A,2,mean) However I
>> have
> no idea what I am
>> doing and no idea if that even makes sense. Any help would be greatly
> appreciated as I have no experience of
>> statistical software whatsoever. Thanks in Advance. Rachel
>>
>
> This sounds an awful lot like a homework problem.
> Can you convince us not by giving us a little more context?
>
> I will say that you seem to have made a pretty good start.
> A hint is that if you have a logical condition,
> sum(condition) will count the number of cases. For
> example, sum(means>0) will count the number of positive
> means. ?abs and ?">" may help too.
>
> By the way, I think that's supposed to be "mu" and not "mew".
>
> Ben Bolker
>
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