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Mathematical Bewilderments

Blog relating to interesting and bewildering mathematical problems. Monday, February 11, 2013. Colored Poker Chips Problem. Poker Chips Problem Using 3 Colors. What is the smallest number of different-colored poker chips of like size that can be placed on a flat surface so that they meet the condition that no two chips of the same color touch each other? In the picture above, the answer is intuitively simple.three. However, the problem that I would pose to you is this:. Sunday, February 10, 2013. The que...

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Mathematical Bewilderments | math-bewilderments.blogspot.com Reviews

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Blog relating to interesting and bewildering mathematical problems. Monday, February 11, 2013. Colored Poker Chips Problem. Poker Chips Problem Using 3 Colors. What is the smallest number of different-colored poker chips of like size that can be placed on a flat surface so that they meet the condition that no two chips of the same color touch each other? In the picture above, the answer is intuitively simple.three. However, the problem that I would pose to you is this:. Sunday, February 10, 2013. The que...

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Mathematical Bewilderments | math-bewilderments.blogspot.com Reviews

https://math-bewilderments.blogspot.com

Blog relating to interesting and bewildering mathematical problems. Monday, February 11, 2013. Colored Poker Chips Problem. Poker Chips Problem Using 3 Colors. What is the smallest number of different-colored poker chips of like size that can be placed on a flat surface so that they meet the condition that no two chips of the same color touch each other? In the picture above, the answer is intuitively simple.three. However, the problem that I would pose to you is this:. Sunday, February 10, 2013. The que...

INTERNAL PAGES

$math-bewilderments.blogspot.com$ math-bewilderments.blogspot.com

1

Mathematical Bewilderments: Three Circle Problem

http://www.math-bewilderments.blogspot.com/2013/02/in-this-problem-i-have-drawn-three.html

Blog relating to interesting and bewildering mathematical problems. Sunday, February 10, 2013. In this problem, I have drawn three circles of varying sizes on a 2-dimensional surface. Additionally, I have drawn the tangent lines that connect each circle with its neighbor. It can be proved mathematically that the tangent lines to those circles will always intersect in points that are collinear (see the arrows in the drawing). Can you prove it? Subscribe to: Post Comments (Atom). Colored Poker Chips Problem.

2

Mathematical Bewilderments: Solution to The Rubber Rope Problem

http://www.math-bewilderments.blogspot.com/2013/02/solution-to-rubber-rope-problem.html

Blog relating to interesting and bewildering mathematical problems. Sunday, February 10, 2013. Solution to The Rubber Rope Problem. Here is the restatement to the problem posed in my last post along with its solution. And, if so, how long will it take. The enormous number, n, in seconds, correct to within one minute, is equal to:. Subscribe to: Post Comments (Atom). Colored Poker Chips Problem. Solution to The Rubber Rope Problem. Asheville, North Carolina, United States. View my complete profile.

3

Mathematical Bewilderments: About Me

http://www.math-bewilderments.blogspot.com/p/about-me.html

Blog relating to interesting and bewildering mathematical problems. Hello, my name is Dan Calloway. I live in Western North Carolina with my wife, Jeannie, and my son, Dennis. I am in a loving marital relationship with my wife whom I have known since 1980. I've been married since September, 1981. Since June, 2011, I have worked for the Capella Education Company as an adjunct faculty teaching assistant. I was laid off in December 2012 and am now in a semi-retired, unemployment status. Picture Window templ...

4

Mathematical Bewilderments: February 2013

http://www.math-bewilderments.blogspot.com/2013_02_01_archive.html

Blog relating to interesting and bewildering mathematical problems. Monday, February 11, 2013. Colored Poker Chips Problem. Poker Chips Problem Using 3 Colors. What is the smallest number of different-colored poker chips of like size that can be placed on a flat surface so that they meet the condition that no two chips of the same color touch each other? In the picture above, the answer is intuitively simple.three. However, the problem that I would pose to you is this:. Sunday, February 10, 2013. The que...

5

Mathematical Bewilderments: Rubber Rope Problem

http://www.math-bewilderments.blogspot.com/2013/02/rubber-rope-problem.html

Blog relating to interesting and bewildering mathematical problems. Sunday, February 10, 2013. Anyone up for a mind-expanding problem to work? I like these because they keep my mind sharp. If so, here goes? The question is this: Will the worm ever reach the other end of the rope? And, if so, how long will it take? I will publish the answer to this problem in an update to this post at a later time, which will give you time to think about it and hopefully solve it. Good luck! Colored Poker Chips Problem.

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danielcalloway.wordpress.com

Modern-Day Hacker’s Manifesto « The Personal Blog of Dan Calloway

https://danielcalloway.wordpress.com/2013/02/09/modern-day-hackers-manifesto

The Personal Blog of Dan Calloway. A decidedly different blogsite. Raquo; Online Privacy and Security. Raquo; Modern-Day Hacker’s Manifesto. Modern-Day Hacker’s Manifesto. Dan is a proponent of Open Source Matters and an avid supporter of The Linux Foundation. File and Folder Encryption. Online Privacy and Security. I could blow up NATO in alphabetical order. In a World full of locked rooms, the man with the key is King. And, honey, you should see me in a crown! In Online Privacy and Security. I came to ...

danielcalloway.wordpress.com

Rubber Rope Problem « The Personal Blog of Dan Calloway

https://danielcalloway.wordpress.com/2013/02/09/rubber-rope-problem

The Personal Blog of Dan Calloway. A decidedly different blogsite. Raquo; Rubber Rope Problem. Dan is a proponent of Open Source Matters and an avid supporter of The Linux Foundation. File and Folder Encryption. Online Privacy and Security. Anyone up for a mind-expanding problem to work? I like these because they keep my mind sharp. If so, here goes? The question is this: Will the worm ever reach the other end of the rope? And, if so, how long will it take? Keep watching for the solution. February 9, 2013.

danielcalloway.wordpress.com

The Personal Blog of Dan Calloway « A decidedly different blogsite « Page 2

https://danielcalloway.wordpress.com/page/2

The Personal Blog of Dan Calloway. A decidedly different blogsite. July 28, 2016. Following Your Heart, Not the Money. March 15, 2013. Solution to the Rubber Rope Problem. February 10, 2013. February 9, 2013. Modern-Day Hacker’s Manifesto. February 9, 2013. Follow Blog via Email. Enter your email address to follow this blog and receive notifications of new posts by email. Join 236 other followers. The Chronicler's Web. The Internet of Things Council (IOTC). Following Your Heart, Not the Money.

danielcalloway.wordpress.com

Review of “The Last Iteration of Dexter Maxwell,” by Matthew Hart « The Personal Blog of Dan Calloway

https://danielcalloway.wordpress.com/2013/02/02/review-of-the-last-iteration-of-dexter-maxwell-by-matthew-hart

The Personal Blog of Dan Calloway. A decidedly different blogsite. Raquo; Literary Review. Raquo; Review of “The Last Iteration of Dexter Maxwell,” by Matthew Hart. Review of “The Last Iteration of Dexter Maxwell,” by Matthew Hart. Dan is a proponent of Open Source Matters and an avid supporter of The Linux Foundation. File and Folder Encryption. Online Privacy and Security. Review by Daniel Calloway of. The Last Iteration of Dexter Maxwell. The Last Iteration Of Dexter Maxwell. My rating: 4 of 5 stars.

danielcalloway.wordpress.com

Welcome to The Personal Blog of Dan Calloway « The Personal Blog of Dan Calloway

https://danielcalloway.wordpress.com/2012/12/16/welcome-to-the-personal-blog-of-dan-callowa

The Personal Blog of Dan Calloway. A decidedly different blogsite. Raquo; Welcome to The Personal Blog of Dan Calloway. Welcome to The Personal Blog of Dan Calloway. Dan is a proponent of Open Source Matters and an avid supporter of The Linux Foundation. File and Folder Encryption. Online Privacy and Security. Published 16 December 2012. WEAVERVILLE, NC – Today, I decided to setup a global blog so that those who are not familiar with The Chronicler’s Web. And my social network,. Will be able to find me .

danielcalloway.wordpress.com

Solution to the Rubber Rope Problem « The Personal Blog of Dan Calloway

https://danielcalloway.wordpress.com/2013/02/10/solution-to-the-rubber-rope-problem

The Personal Blog of Dan Calloway. A decidedly different blogsite. Raquo; Solution to the Rubber Rope Problem. Solution to the Rubber Rope Problem. Dan is a proponent of Open Source Matters and an avid supporter of The Linux Foundation. File and Folder Encryption. Online Privacy and Security. Here is the restatement to the problem posed in my last post along with its solution. And, if so, how long will it take. The enormous number, n, in seconds, correct to within one minute, is equal to:. Linux is an op...

danielcalloway.wordpress.com

Following Your Heart, Not the Money « The Personal Blog of Dan Calloway

https://danielcalloway.wordpress.com/2013/03/15/following-your-heart-not-the-money

The Personal Blog of Dan Calloway. A decidedly different blogsite. Raquo; Life Choices. Raquo; Following Your Heart, Not the Money. Following Your Heart, Not the Money. Dan is a proponent of Open Source Matters and an avid supporter of The Linux Foundation. File and Folder Encryption. Online Privacy and Security. March 15, 2013. Solution to the Rubber Rope Problem. Leave a Reply Cancel reply. Enter your comment here. Please log in using one of these methods to post your comment:. A worm is at…. Blog at W...

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Mathematical Bewilderments

Blog relating to interesting and bewildering mathematical problems. Monday, February 11, 2013. Colored Poker Chips Problem. Poker Chips Problem Using 3 Colors. What is the smallest number of different-colored poker chips of like size that can be placed on a flat surface so that they meet the condition that no two chips of the same color touch each other? In the picture above, the answer is intuitively simple.three. However, the problem that I would pose to you is this:. Sunday, February 10, 2013. The que...

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