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how many times does the number 11 appear in a two times lotery with ten digits
one when the first lottery gets one and when the second gets one but in how many oportunities does the number eleven appear in a 3 times lottery? and here the caught: 19 and how many times does appear the number 21? 20 ![]() the caught is when the lottery turns out 111 you win 10 times on *11 and ten times on 11* but 111 its shared so there are 19 numbers in the lottery with the number eleven while 20 with the number 21 this is similar thats easier to get 2-1 in a two dice throw than 1-1 likes its easier to get in a two same time coin toss to get head- tails than heads-heads well now im making a program to study this farther i hope you find this amusing as i do ![]() edit: does anyone know if theres any game in which you bet about the chances of a certain number appearing in an undefined succesion of numbers? bet for the number 9876 would be better than betting for 1111 or 2222 check it here search in your browser simetrical numbers vs no simetrical ones: http://www.eveandersson.com/pi/digits/1000000 edit: times the number appears: 11=8964 22=8994 33=8987 44=8906 55=9132 66=8807 77=8743 88=9037 99=9035 00=8889 12=9541 23=9721 34=9735 45=9811 56=9809 67=9664 78=9782 89=9844 90=9697 01=9699 edit: you may wonder why it doesnt come out a closer to a round number like 10000 its because every 50 cahrachters the line cuts so the search doesnt search on that one if its one char every 50 so of one million youre playing 980k so the average sholud be getting 9800 edit: just imagine a casino turns out that pi succesion: a person betting on 11 would lose badly while the person betting at 21 would keep the caught is that for chance rules then number 111 counts as two times 11 while th browser searcher counts it just once but you could play as the browser searches when you win you dont play next game but keep doubling the previous
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3gb ram ASUS Radeon EAH4650 DI - 1 GB GDDR2 I PREFER TO LOVE WITHOUT BEING LOVED THAT NOT LOVE AT ALL Last edited by raaaid; 02-09-2012 at 12:58 AM. |
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