For Table 7.13, let Y = belief in life after death, x 1 = gender (1 =

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For Table 7.13, let Y = belief in life after death, x1= gender (1 = females, 0 = males), and x2= race (1 = whites, 0 = blacks). Table 7.14 shows the fit of the model  log(Ï€j/Ï€3) = αj+ βjGx1+ βjRx2, j = 1, 2,

with SE values in parentheses.


Table 7.13:

Belief in Afterlife Race Gender Yes Undecided No White Female Male 371 250 49 74 45 71 Black Female 64 9. 15 Male 25 13


Table 7.14:

Parameter Intercept Gender Belief Categories for Logit Yes/No 0.883 (0.243) 0.419 (0.171) 0.342 (0.237) Undecided/No -0.


a. Find the prediction equation for log(Ï€1/Ï€2).

b. Using the yes and no response categories, interpret the conditional gender effect using a 95% confidence interval for an odds ratio.

c. Show that for white females, π̂1 = P̂(Y = yes) = 0.76.

d. For this fit, G2 = 0.9. Explain why residual df = 2. Deleting the gender effect, G2 = 8.0. Test whether opinion is independent of gender, given race. Interpret.

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