let z denote the probability that a randomly selected respondent supports current laws legalizing abortion, predicted...

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let z denote the probability that a randomly selected respondent supports current laws legalizing abortion, predicted using gender of the respondent (G = 0, male; G = 1, female), religious affiliation (R1 = 1, Protestant, 0 otherwise; R2 = 1, Catholic, O otherwise; R1 = R2 = 0, Jewish), and political party affiliation (P = 1, Democrat, 0 otherwise; P2 = 1, Republican, O otherwise, P1 = P2 = 0, Independent). The logit model with main effects has prediction equation: logit(#) = 0.11 + 0.16 G-0.57 R1- 0.66R2 +0.47P1 - 1.67P2 For this estimated equation, which statements are TRUE? ) Females are estimated to be more likely than males to support legalized abortion, controlling for religious affiliation and political party affiliation. I1) Controlling for gender and religious affiliation, the estimated odds that a Democrat supports legalized abortion equal e47-(-167) times the estimated odds that a Republican supports legalized abortion. I) The estimated probability that a male Jewish Independent supports legalized abortion equals e1/(1+e11) V) The estimated probability of supporting legalized abortion is highest for female Jewish Independents. All statements are true. let z denote the probability that a randomly selected respondent supports current laws legalizing abortion, predicted using gender of the respondent (G = 0, male; G = 1, female), religious affiliation (R1 = 1, Protestant, 0 otherwise; R2 = 1, Catholic, O otherwise; R1 = R2 = 0, Jewish), and political party affiliation (P = 1, Democrat, 0 otherwise; P2 = 1, Republican, O otherwise, P1 = P2 = 0, Independent). The logit model with main effects has prediction equation: logit(#) = 0.11 + 0.16 G-0.57 R1- 0.66R2 +0.47P1 - 1.67P2 For this estimated equation, which statements are TRUE? ) Females are estimated to be more likely than males to support legalized abortion, controlling for religious affiliation and political party affiliation. I1) Controlling for gender and religious affiliation, the estimated odds that a Democrat supports legalized abortion equal e47-(-167) times the estimated odds that a Republican supports legalized abortion. I) The estimated probability that a male Jewish Independent supports legalized abortion equals e1/(1+e11) V) The estimated probability of supporting legalized abortion is highest for female Jewish Independents. All statements are true.