5. Understanding the Condorcet paradox following cable thows each person's preferences for cake pavors. The three friends decide to vote on the kind of cake they want ard agree to bake the kand that wiris by majority vote. Suppose Leigh, Dalton, and Ronan first vote on whether to bake a chocolate cake or a red velvet cake, and then they vote between vanilta cake and the winner from the previous vote. Suppose Leigh, Daiton, and Ronan first vote on whether to bake a chocolate cake ar a red velvet cake, and then they vote between vanilla cake and the winner from the previous vote. Between chocolate cake and red velvet cake, the majority will vote for , and between this winner and vanalia cake, the majority will vote for Now, suppose Leigh, Dalton, and Ronan first vote on whether to bake a red velvet cake or a vanilla cake, and then they vote between chocolate cake and the winner from this vote. Between red velvet cake and vaninia cake, the majority will wote for will vote for True or False: Leigh, Dalton, and Ronan's democratic voting system produces transitive preferences. (Hint: Recall your answers to the previous questions.) True Faise