Calculators. Smartboard_math. Math_videos. Flashcards. Four In A Line. Go to Games, Games 2 or Games 3 To win: connect 4 pieces in a row, column or diagonally (We have gone Connect Crazy! See all the new versions) Four In A Line Rules Point the cursor over the row you wish to drop your piece in. Left click to drop your piece When you can connect four pieces vertically, horizontally or diagonally you win Flash Version You may like to play the Flash Version of Four In A Line. History This game is centuries old, Captain James Cook used to play it with his fellow officers on his long voyages, and so it has also been called "Captain's Mistress". Other names for this this game are "Four-in-a-Row" and "Plot Four". Mathematical Folks. Flags By Colours. Dr. Alice Christie's Using Spreadsheets in the Classroom Pa. We All Use Math Every Day - Activities - Season 3.
Animated Math. Mathematics in Movies. Second Grade. Probability and Statistics in Monopoly. Probabilities in the Game of Monopoly® Table of Contents I recently saw an article in Scientific American (the April 1996 issue with additional information in the August 1996 and April 1997 issues) that discussed the probabilities of landing on the various squares in the game of Monopoly®. They used a simplified model of the game without considering the effects of the Chance and Community Chest cards or of the various ways of being sent to jail. I was intrigued enough with this problem that I started working on trying to find the probabilities for landing on the different squares with all of the rules taken into account. I first wrote a C program that simulates a single person rolling the dice and moving around the board a great number of times. I discovered that it is really necessary to model two different strategies. In the process of figuring all of this out I ran into an interesting difficulty.
Long Term Probabilities for Ending Up on Each of the Squares in Monopoly® Math-Kitecture - Using Architecture to Do Math...Draft a Floor P. GOOD Transparencies Archive. Count Us In Games. What is Special About this Number? What's Special About This Number? If you know a distinctive fact about a number not listed here, please e-mail me. primes graphs digits sums of powers bases combinatorics powers/polygonal Fibonacci geometry repdigits algebra perfect/amicable pandigital matrices divisors games/puzzles 0 is the additive identity . 1 is the multiplicative identity . 2 is the only even prime . 3 is the number of spatial dimensions we live in. 4 is the smallest number of colors sufficient to color all planar maps. 5 is the number of Platonic solids . 6 is the smallest perfect number . 7 is the smallest number of sides of a regular polygon that is not constructible by straightedge and compass. 8 is the largest cube in the Fibonacci sequence . 9 is the maximum number of cubes that are needed to sum to any positive integer . 10 is the base of our number system. 11 is the largest known multiplicative persistence . 12 is the smallest abundant number . 13 is the number of Archimedian solids . 17 is the number of wallpaper groups .