Help!!! The mean score on a biology exam taken by all undergraduate students in a college in a particular year is 67.8 with a standard deviation of 11.5. The standard error of the mean for a sample of 70 students is ? and the margin of error of the mean is ?
@jim_thompson5910 can u help me please
ill help hold on
thanks but still confused
do i find the z score first?\ z=1E+300 i cant remember it this is right. I thought I was to set it up like a fraction/squareroot
@SolomonZelman can u help me
sorry had to do something 4 my dad
its ok
hold on im looking at what you said do you have answer choices
it would make this alot easier
i will explain the answer
come on i have to go soon
ok
i have 5 min
no I dont have answer choices im pretty sure there is a equation i follow I just cant remember it
to find mean add all the #'s and divide by however many there are
so I add the mean +standard deviation + the sample and then divide? by what
yes just likke that
divide by 3
No I already have the mean its given in the word problem. Its 67.8
that looks righht
lol no thats not right but thanks
oh i see what is the difference in the error and what u got
70-67.8=2.2
i gtg 1 min
70 is my sample
where do I calculate my z score
what math r u in this seems very complicated do u have to get this done tonight
ALG2/statistics
no just trying to get as much done because i have exams soon
that y im in algebra1 can i do this with u in the morning
ok cool thanks!
i gtg now basically np what time u wanna do it
its 935 here in florida
anytime i'll be on and off all morning
oh ok ill be there i fanned you too so ill know when ur on
936 here in florida haha
oh ok we both r floridians sorry some people here have different times so its very confusing just had to say it
ok and yeah I know thanks :)
np ttyl gn bye
bye
so for the standard error it would be 11.5/sqrt(70) = 1.3745 = 1.37 now I need to find the margin of error of the mean?? HELP!!!
@Sepeario can you help me?
@thepotatoking81 can u help
Desired confidence level?
have no clue.
lol I wish I had a high confidence level. :) just kidding I need to find the confidence level?
The confidence level should be given.
Its not dont I need to find the critical value? margin of error = critical value * standard error Is this right? My brain will explode :P
Yes but what is the critical value? Confidence interval can be converted to critical value.
0.1
critical value is z score?
sqrt((1.37/70*(0.1-1.37))/70 would this be correct?
If the z-score is 0.1, then 0.1 x standard error = margin of error.
"sqrt((1.37/70*(0.1-1.37))/70" I have no idea what you are doing here.
so my standard error and margin of error is the same?
was my z-score correct?
sorry I have been trying to figure this out since yesterday
@ikram002p can u check this for me?
The standard error of the mean for a sample of 70 students is ? 1.37 and the margin of error of the mean is ? 1.37 Can some one check this for me and see if it is correct? @jdoe0001 or @amistre64 please
The mean score on a biology exam taken by all undergraduate students in a college in a particular year is 67.8 with a standard deviation of 11.5. The standard error of the mean for a sample of 70 students is ? sqrt(sd^2/n) sqrt(11.5^2/70) is about 1.37, thats good and the margin of error of the mean is ? margin of error should be in reference to some level of confidence, it has a z score related to it so that the margin of error is z(1.37)
as is, i dont know what they would refer to as a margin of error value since no interval width is suggested
Is that the confidence?
oh, maybe the difference from the population mean
we arent given any menas other than the population to start with so we have nothing to compare
the population being the 70
the sample size is 70, there is no sample mean given that i can determine
did I have the correct z score
o.1
1.37 is not a z score, its a standard error for the sample size.
yes I understand that
the z score is related to some interval width ... no width is given
but when you find the margin of error i need to know that correct
yes standard error = sqrt(variance/sample size) SE = sqrt(sd^2/n) margin of error is jsut the number of standard errors that we want for be comfortable with: z(SE)
if we want to be 68% confident that the population mean is within some interval of a sample mean, the z=1
well, approximately 1
but they don't give me a percentage to compare. sorry confused
we would expect 95% of the sample means of sample size 70 to be within z=2 of the population mean 67.8 +- 2(1.37) = an interval of 65.06 to 70.54
i know, hence my aversion to say if you are correct or not :)
it may be best to consult your course material for a similar example
i think I would bet on you better than me lol
so my standard deviation is most likely wrong
your standard error is fine. its the margin of error that makes no sense without further clarification.
ok thanks for helping me. probably another faulty question.
I really appreciate it. I have been trying to figure this out for days.
see, we need a z value to associate a margin of error with
got it thanks again!
Yea I checked back and that's how the question reads. :/
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