Help please !
You test calories for a food item. The brand name has a mean of 158.706 and a sample standard deviation =25.236, when seventeen are tested. The generic item has a mean of 122.471 and a sample standard deviation =24.583, when seventeen are tested. Which is a confidence interval of 95%?
i dont remember what deviation is.
I never gave any multiple choice answers but I can't give you a medal for just Google Searching it. The question isn't asking for the closest answer, I need an exact one. Sorry.
No need to be rude, friend.
Have a nice day. =)
a. 17.21 to 55.26 b. 17.79 to 54.67 c. 17.90 to 54.57 d. 18.83 to 53.64
im sorry but I cant do this. good luck though.
Do you have any idea what it could be? @amorfide
okay so you want to work out the standard error of the means, to do this \[error=\sqrt{\frac{ (\sigma_{1})^{2}+(\sigma_{2})^{2} }{ n}}\] work out your degrees of freedom, which is (n -1) n=17, where n is the sample size but you have two sample sizes, 17 and 17 so we would just add them together (n-1)+(n-1)=2n-2=34-2=32 so your degrees of freedom is 32 you want 95% confidence interval which is 1-0.95=0.05 im not sure if it is 2 tailed or 1 tailed test you would use your t-table for 32 degrees of freedom, and if it is 2 tailed test, you will divide 0.05 by 2 to get 0.05/2=0.025, and look up 32df,0.025 on your table if one tailed you will do 32df,0.05 I believe this is the method, it has been a while sorry I was checking some things to make sure to give the correct method
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