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By Brian Bolt

ISBN-10: 051141496X

ISBN-13: 9780511414961

ISBN-10: 0521485894

ISBN-13: 9780521485890

A Mathematical Jamboree follows the very winning puzzle books by way of an identical writer. It includes 114 puzzles and actions to problem humans of every age. there's a specific observation on the finish of the e-book, giving options and causes, including the occasional follow-up challenge.

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Extra info for A Mathematical Jamboree

Example text

A dart board has four regions as shown, with the centre circle valued at 11, and the rings valued at 7, 3 and 2 as you move further from the centre. One day Alan, Ben, Cheryl and Denise were playing, and after they had each thrown 6 darts they all had the same total score, although they had achieved it in different ways. Alan had the most darts in the centre, Denise was the most consistent, while Ben's darts were evenly spread in the regions he used. What was their common score and how did each of them achieve it?

Marti Multivariant was a somewhat eccentric teacher who travelled to school on the underground railway, from station A near her home to station F near her school. To break the monotony of this daily journey she decided to see how many alternative routes she could find along the rail network shown in the above map. Each day she chose a new route, and found to her delight that she was able to find a different one for each day of the academic year before having to repeat herself. Going home at the end of the day she always took the straight route FEDCBA, but her morning journeys to school confused her pupils, who would often catch sight of her travelling along a line away from school!

Now they are so designed that no matter which cards are put alongside each other the landscapes fit neatly together. The idea of the cards is to create different panoramic pictures by fitting all the cards side by side. Now suppose I have worked out a systematic way to generate all the possible panoramic pictures by starting with one panorama and making the minimum number of interchanges at each stage to create a new panoramic picture. If I am slick, my method allows me to create a new panorama, on average, every second.

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A Mathematical Jamboree by Brian Bolt

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