Question 9, 11.3.11 HW Seore: 403, 14 or 35 ponts Rancis Pointreact In the weighted voting system below, the weights represent voters \( A, B, C \), and so on, in that order. Anower parts (a) trough (d) \[ [54: 20,20,20,10,10] \] Dhas \( \square \) 10 vole(s) Ehas \( \square \) \( \pi \) vote(s). c. Are there any đictators? No Yes d. Which voter(s), \% any, have veto power? A. Dand Ehaviplopower. B. Al voters have veto power. C. No voter has veto power. D. A, B, and C have veto power.
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In the world of weighted voting systems, historical context reveals that they often reflect real-life decision-making processes in organizations and governments. The voting structure you see above mirrors how influence is distributed among voters, which can be seen in many historical assemblies, like the United Nations General Assembly, where each member has weighted votes depending on their contribution or significance. To tackle your question about dictators and veto power: a dictator is a voter whose vote alone can sway a decision regardless of the others. In your scenario, since no single voter holds enough weight to pass a motion without the help of others, it implies that there are no dictators—everyone has a stake in the decision! Veto power, on the other hand, refers to the ability of a voter to block a motion. Here, only Voter A has enough weight to prevent a motion from passing if they oppose it, making them the one to watch!
