C1 The following model can be used to study whether campaign expenditures affect election outcomes: voteA = 0 + B₁ log(expendA) + ẞ₂ log(expendB) + ẞ3 prtystrA + u, where voteA is the percentage of the vote received by Candidate A, expendA and expend are campaign expenditures by Candidates A and B, and prtystrA is a measure of party strength for Candidate A (the percentage of the most recent presidential vote that went to A's party). == (i) (ii) (iii) (iv) What is the interpretation of B₁? In terms of the parameters, state the null hypothesis that a 1% increase in A's expenditures is offset by a 1% increase in B's expenditures. Estimate the given model using the data in VOTE1.DTA and report the results in usual form. Do A's expenditures affect the outcome? What about B's expenditures? Can you use these results to test the hypothesis in part (ii)? Estimate a model that directly gives the t statistic for testing the hypothesis in part (ii). What do you conclude? (Use a two-sided alternative.)

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Chapter31: Public Choice And Special Interet Group Politics
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C1 The following model can be used to study whether campaign expenditures affect election outcomes:
voteA = 0 + B₁ log(expendA) + ẞ₂ log(expendB) + ẞ3 prtystrA + u,
where voteA is the percentage of the vote received by Candidate A, expendA and expend are campaign
expenditures by Candidates A and B, and prtystrA is a measure of party strength for Candidate A (the
percentage of the most recent presidential vote that went to A's party).
==
(i)
(ii)
(iii)
(iv)
What is the interpretation of B₁?
In terms of the parameters, state the null hypothesis that a 1% increase in A's expenditures
is offset by a 1% increase in B's expenditures.
Estimate the given model using the data in VOTE1.DTA and report the results in usual form.
Do A's expenditures affect the outcome? What about B's expenditures? Can you use these
results to test the hypothesis in part (ii)?
Estimate a model that directly gives the t statistic for testing the hypothesis in part (ii). What
do you conclude? (Use a two-sided alternative.)
Transcribed Image Text:C1 The following model can be used to study whether campaign expenditures affect election outcomes: voteA = 0 + B₁ log(expendA) + ẞ₂ log(expendB) + ẞ3 prtystrA + u, where voteA is the percentage of the vote received by Candidate A, expendA and expend are campaign expenditures by Candidates A and B, and prtystrA is a measure of party strength for Candidate A (the percentage of the most recent presidential vote that went to A's party). == (i) (ii) (iii) (iv) What is the interpretation of B₁? In terms of the parameters, state the null hypothesis that a 1% increase in A's expenditures is offset by a 1% increase in B's expenditures. Estimate the given model using the data in VOTE1.DTA and report the results in usual form. Do A's expenditures affect the outcome? What about B's expenditures? Can you use these results to test the hypothesis in part (ii)? Estimate a model that directly gives the t statistic for testing the hypothesis in part (ii). What do you conclude? (Use a two-sided alternative.)
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