Will medal if being helped: The distribution of cholesterol levels in teenage boys is approximately normal with μ = 170 and σ = 30. A random sample of 30 boys in your community has a sample mean cholesterol level = 190. Use the applet at http://www.rossmanchance.com/applets/SampleMeans/SampleMeans.html to design and perform a hypothesis test to see if the boys in our community have an especially high cholesterol level.
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I am srry I am stuck too
I'm not a statistics person, but I'm sure you could look this up
i tried and i got nothing
I tried to
is this a quiz, test exam or what? if it is not any of that you might can ask your teacher for help maybe
its a winter break packet :/
what is that?
a packet that i have to do during my winter break
ohh what school do u go to?
i dont want to say that here due to my privacy, sorry
i gave u madel i don't no y do
thanks i guess lol
it is ok... I medaled him to xd
thx for the medal though @mjmahmood
no problem
@mjmahmood gave you the best response :P
Xd!!!!!
@SolomonZelman can u help?
what's inside the attachment? I don't think that properly opened for me.
its like a blank page and idk if its my computer
but do you think you can help?
You can make 1 tail, or 2-tail test (just as you prefer to make up)?
what do you mean?
I think it is, but it is for mac I think
He means test as in experiments if I am not mistaken
yeah
Well if this is rated for high school I will be going into high school next year though XD!!!!
lol
good luck!
thx I will also be doing (hopefully) French during summer, and will be going to a college for a class at one of my local colleges next year for nursing.
oh cool
thx!!
np!
Did you just start open study?
me, yeah
cool and to hep you out here u go lol
just fot this packet and yeah!
need help in math too
you are doing a T-test, I suppose. The problem\( : \) The distribution of cholesterol levels in teenage boys is approximately normal with μ = 170 and σ = 30. A random sample of 30 boys in your community has a sample mean cholesterol level = 190. Design and perform a hypothesis test to see if the boys in our community have an especially high cholesterol level. Given\( : \) Observed \(\color{#000000 }{ \displaystyle \overline{\rm X}_{(30)}=190}\) Degrees of freedom \(\color{#000000 }{ \displaystyle df=30-1=29}\) Hypothesis \(\color{#000000 }{ \displaystyle \mu_0=170}\) \(\color{#000000 }{ \displaystyle \sigma=190}\) just want to make sure you know what this all is referring to, to make sure we are on the same page...
Oh, excuse me, \(\color{#000000 }{ \displaystyle \sigma=30}\)
is what I'm saying familiar or you haven't seen this before?
familiar to me just a little bit
just a little bit?
yeah
(I don't want to type a whole lot of abstruse business, right? So, if this isn't the way you typically do it in your class, then I would rather confuse you)
oh
Let's try this, tho', although I am bad at statistics.
okay
G2g see u saam I am
aight, see ya!
P-value approach: The standard deviation of the sample of n=30, knowing that the popoluation standard deviation is 30, will be \(\color{#000000 }{ \displaystyle \sigma_{(30)}=\frac{30}{\sqrt{30}} = \sigma_{(30)}=\sqrt{30} \approx 5.477 }\) The t-test statistic is going to be \(\color{#000000 }{ \displaystyle {\rm t-stat.}=\frac{\overline{\rm X}_{(30)}-\mu_0}{\sigma{(30)}} =\frac{190-170}{\sqrt{30}}=3.651}\) let's suppose that our level of significance is \(\color{#000000 }{ \displaystyle \alpha=0.05}\) ************************************************ You need to calculate the p-value (call it \(p\)) If \(p\le \alpha\), then there isn't enough evidence reject \(\rm H_0\). If \(p>\alpha\), then we [do] reject the \(\rm H_0\).
There are some tables for p-values, or some calculator functions to calculate the p-value...
wow. thanks!!
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