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Table 7.28 is from a General Social Survey. Subjects were asked whether methods of birth control should be available to teenagers between the ages of 14 and 16, and how often they attend religious services.
a. Fit the independence model, and use residuals to describe lack of fit.
b. Using equally spaced scores, fit the linear-by-linear association model. Describe the association.
c. Test goodness of fit of the model in (b); test independence in a way that uses the ordinality, and interpret.d. Fit the L × L model using column scores {1, 2, 4, 5}. Repeat (b), and indicate whether results are substantively different with these scores.
e. Using formula (7.12) with the model in (d), explain why a fitted local log odds ratio using columns 2 and 3 is double a fitted local log odds ratio using columns 1 and 2 or columns 3 and 4. What is the relationship between the odds ratios?
Formulate this as a game on normalform. Find the Bi-matrix. Do there exists a Nash equilibrium in pure strategies of this game? What is a mixed strategi of player 1 in this game?
Commute times: three random samples of time in minutes that commuters are stuck in traffic are shown. At anova =0.05, is there a difference in the mean times among the three cities?
question consider the random variable x.prove that vx ex2 - e2 x v x is the variance of
scores on a marketing exam are known to be normally distribute with mean and standard deviation of 60 and 20
each person in random samples of 227 male and 283 female working adults living in a certain town in canada was asked
two random samples are taken with each group asked if they support a particular candidate. a summary of the sample
calculate the sample size needed given these factorsanova fixed effects omnibus one-waysmall effect sizealpha .05beta
how do you find the pooled standard deviation in an anova table?a. it is the mse.b. it is the msg.c. it is the square
you are playing a game which you flip 3 fair coins. it costs 2 to play the game which must be subtracted from your
Make a relative frequency histogram by using ten-point intervals to show the distribution of the scores.
Find the value of z such that approximately 47.93% of the distribution lies between it and the mean.
Explain the salient characteristics of various types of provider organizations, including mission, program goals and objectives, staffing requirements, and policies and procedures.
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