download the attchment file and solve the following questions:

5.4.5(a, e), 5.4.6(a, d – use the table to respond), 10.3.3, 10.3.7* need Rsudio, 10.3.11*(use ds.10.3.13), 10.3.15, 10.4.3* needs R, 10.4.9.

notice that the second attcahment file is the R codes for problem 10.3.7.

Save your time - order a paper!

Get your paper written from scratch within the tight deadline. Our service is a reliable solution to all your troubles. Place an order on any task and we will take care of it. You won’t have to worry about the quality and deadlines

Order Paper Now

 

some help with R:

5.4.5 – finding critical values from the chi-square distribution: 
qchisq(probability, df, lower.tail = F)
put the probability in first, then the degrees of freedom. lower.tail = F because we always want the right tail with a chi-square distribution.

5.4.6 – make sure you use the table to answer these (see assignment schedule)

10.3.7 – see last canvas message from me, I sent the code out. 

10.3.11 – I’ve been telling some of you to do this by hand (which is still my recommendation) because it will be good practice for the test. Use R to get the frequencies, then just calculate expected counts and chi-square statistic by hand. However, here is the code if some of you want to do it that way. Either way will receive credit for doing the problem. 
probs = c(.04, .06, .80, .06, .04)
chisq.test(chem$Frequency, p = probs)

10.4.3 – This one is asking for a test for independence. the chisq.test() can do this test, but the data needs to be in a certain format, and its not given to us in that format. There are ways to fix this, but for this one, I would just use R to get the two way contingency table, then calculate expected counts and chi-square statistic by hand.

Thanks for installing the Bottom of every post plugin by Corey Salzano. Contact me if you need custom WordPress plugins or website design.

"Do you have an upcoming essay or assignment due?


Get any topic done in as little as 6 hours

If yes Order Similar Paper

All of our assignments are originally produced, unique, and free of plagiarism.