Problem 4 [5 points]: Let G be the number of hours of police patrolling in a community. Consider three individuals with
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Problem 4 [5 points]: Let G be the number of hours of police patrolling in a community. Consider three individuals with
Problem 4 [5 points]: Let G be the number of hours of police patrolling in a community. Consider three individuals with G G²2 the following preferences: UA = ; UB = 2 — G¹/4; Uc = G 2 a. If the government is choosing G from the range 0 ≤ G ≤ 2, what is the majority voting outcome? What theorem has been used? G² b. If C's preference changes to Uc = G, how does your answer to part (a) change? 2
Problem 4 [5 points]: Let G be the number of hours of police patrolling in a community. Consider three individuals with G G²2 the following preferences: UA = ; UB = 2 — G¹/4; Uc = G 2 a. If the government is choosing G from the range 0 ≤ G ≤ 2, what is the majority voting outcome? What theorem has been used? G² b. If C's preference changes to Uc = G, how does your answer to part (a) change? 2
Problem 4 [5 points]: Let G be the number of hours of police patrolling in a community. Consider three individuals with G G²2 the following preferences: UA = ; UB = 2 — G¹/4; Uc = G 2 a. If the government is choosing G from the range 0 ≤ G ≤ 2, what is the majority voting outcome? What theorem has been used? G² b. If C's preference changes to Uc = G, how does your answer to part (a) change? 2
Problem 4 [5 points]: Let G be the number of hours of police patrolling in a community. Consider three individuals with G G²2 the following preferences: UA = ; UB = 2 — G¹/4; Uc = G 2 a. If the government is choosing G from the range 0 ≤ G ≤ 2, what is the majority voting outcome? What theorem has been used? G² b. If C's preference changes to Uc = G, how does your answer to part (a) change? 2
Problem 4 [5 points]: Let G be the number of hours of police patrolling in a community. Consider three individuals with G G²2 the following preferences: UA = ; UB = 2 — G¹/4; Uc = G 2 a. If the government is choosing G from the range 0 ≤ G ≤ 2, what is the majority voting outcome? What theorem has been used? G² b. If C's preference changes to Uc = G, how does your answer to part (a) change? 2
Problem 4 [5 points]: Let G be the number of hours of police patrolling in a community. Consider three individuals with G G²2 the following preferences: UA = ; UB = 2 — G¹/4; Uc = G 2 a. If the government is choosing G from the range 0 ≤ G ≤ 2, what is the majority voting outcome? What theorem has been used? G² b. If C's preference changes to Uc = G, how does your answer to part (a) change? 2