An extended family is voting on an issue of where to hold the next family reunion. Assume there are 31 voting family members. (Anyone five years old and up gets a vote.) The choices are Disney World or Alaska. The month before a decision must be reached the vote is as follows: 10 family members definitely want to go to Disney World and ten definitely want to go to Alaska, an additional five members are leaning Disney, and five are leaning toward Alaska. Great-Grandma Sarah has no opinion. The night before the final vote, three-year-old Heidi tells Great-Grandma Sarah how much she would like to see Mickey Mouse. Use the median voter theorem to explain the outcome of the final vote.