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Maths - Baker's Dozen  

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Baker's Dozen Coursework A baker had laid out three Chelsea Buns (C) and three Bath Buns. His wife decided that they would look better if all of the Chelsea Buns were moved to the left hand side, and all of the Bath Buns to the right hand side. In order to achieve this she would have to swap a bun with its neighbour in the smallest possible number of moves. This means swapping: To Starting by swapping the Chelsea Buns first, bringing them to the left hand side would be illogical as it would mean swapping a Chelsea Bun with a Chelsea Bun. So, in this case we will start with moving the Bath Buns first. We start with one Bath Bun on the RHS, and a Chelsea bun on the LHS. Start We are now bringing the Bath Buns over to the RHS, forcing the Chelsea Buns to the LHS. Swap 1 We have...

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