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MatheMUSEments

Articles for kids about math in everyday life, written by Ivars Peterson for <i>Muse</i> magazine.

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MatheMUSEments | musemath.blogspot.com Reviews
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Articles for kids about math in everyday life, written by Ivars Peterson for &lt;i&gt;Muse&lt;/i&gt; magazine.
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7 math tourist
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MatheMUSEments | musemath.blogspot.com Reviews

https://musemath.blogspot.com

Articles for kids about math in everyday life, written by Ivars Peterson for &lt;i&gt;Muse&lt;/i&gt; magazine.

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1

MatheMUSEments: January 2008

http://musemath.blogspot.com/2008_01_01_archive.html

Articles for kids about math in everyday life, written by Ivars Peterson for Muse. January 2, 2008. Ways to Lay Track. When you're a little kid, one of the joys of having a train set is assembling all the pieces into the longest possible loop, then operating a train that follows the railroad's twists and turns. And, as your collection of tracks—straight pieces, curves, bridges, tunnels, switches, and crossings—gets larger, your designs get more and more elaborate. Switches, which allow branching paths, m...

2

MatheMUSEments: April 2007

http://musemath.blogspot.com/2007_04_01_archive.html

Articles for kids about math in everyday life, written by Ivars Peterson for Muse. April 29, 2007. Defending the Roman Empire. Take a look at this map (below) showing the regions and the steps between the regions. Where would you put the four armies? Can you do better than Constantine—either by reducing the number of regions that can’t be reached in one step or by cutting the number of steps it would take to get to the worst-off region? Try it and see. Another solution is to put two armies in Iberia and ...

3

MatheMUSEments: March 2007

http://musemath.blogspot.com/2007_03_01_archive.html

Articles for kids about math in everyday life, written by Ivars Peterson for Muse. March 31, 2007. Look into a mirror, what do you see? One image of yourself. But if you stand between two mirrors that are parallel to each other, one in front of you and one behind, you see countless. Images of yourself. Light rays bounce back and forth between the mirrors to create that endlessly repeated pattern. What happens when two mirrors are not parallel to each other? You can find out by experiment. Suppose you loo...

4

MatheMUSEments: May 2007

http://musemath.blogspot.com/2007_05_01_archive.html

Articles for kids about math in everyday life, written by Ivars Peterson for Muse. May 31, 2007. What's the biggest number you can think of? That's 1 followed by a hundred zeroes.) Whatever number you come up with, there's always a larger one. You could write down 1 and keep adding zeroes after it until you hand gets tired, and you still wouldn't get to the "last" number. There's always another number right after whatever you've written down. Just add 1 and you'll get a bigger number. May 30, 2007. The d...

5

MatheMUSEments: August 2007

http://musemath.blogspot.com/2007_08_01_archive.html

Articles for kids about math in everyday life, written by Ivars Peterson for Muse. August 24, 2007. Changing the Soccer Ball. A truncated icosahedron (left) and a standard soccer ball (right). The official soccer ball for the 2006 World Cup is made from 14 curved panels. Your soccer team is still probably using the old type of ball, but watch out for the new one. The way it bounces and bends might take you by surprise. September 2007, p. 36. Subscribe to: Posts (Atom). Changing the Soccer Ball. Ivars Pet...

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MatheMUSEments

Articles for kids about math in everyday life, written by Ivars Peterson for Muse. March 3, 2008. A coiled headphone cord, once unraveled, is likely to contain a knot. Two physicists at the University of California, San Diego recently decided to do some experiments to try to find out why knots form so easily in coiled strings. They looked at what happens when a long string is coiled into a box and the box is then tumbled. Dorian Raymer, UCSD. Dorian Raymer, UCSD. Raymer and Smith say that knotting tends ...

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