Gambling
Broke the bank at Las Vegas, or won a packet of smokes for getting your tinkle out in class? Outrageous, heroic or plain stupid bets.
Suggested by SpankyHanky
( , Thu 7 May 2009, 13:04)
Broke the bank at Las Vegas, or won a packet of smokes for getting your tinkle out in class? Outrageous, heroic or plain stupid bets.
Suggested by SpankyHanky
( , Thu 7 May 2009, 13:04)
« Go Back | See The Full Thread
The maths...
To get every combination of 1 to 9, he'd have to buy 84 tickets, i.e. £84
There's a 1 in 16.85 chance of three of those nine numbers coming up in the draw, and he'd win 20 3-ball prizes (£200).
There's a 1 in 142.29 chance of four of them coming up, and he'd win 40 3-ball prizes (£400), and 10 4-ball prizes.
There's a 1 in 2,840 chance of five of them coming up, and he'd win 40 3-ball prizes (£400), 30 4-ball prizes and 4 5-ball prizes.
There's a 1 in 119,306 chance of five of them coming up and the bonus ball being one of them, and he'd win 40 3-ball prizes (£400), 30 4-ball prizes, 3 5-ball prizes and 1 5-ball plus bonus ball prize.
There's a 1 in 170,438 of six of them coming up but not the bonus ball, and he'd win 20 3-ball prizes (£200), 45 4-ball prizes, 18 5-ball prizes and the jackpot.
There's a 1 in 7,158,382 chance of six of them coming up and the bonus ball being one of them as well, and he'd win 20 3-ball prizes (£200), 45 4-ball prizes, 12 5-ball prizes, 6 5-ball plus bonus ball prizes and the jackpot.
However, there's a 93.33% chance he'll win nothing.
( , Tue 12 May 2009, 11:16, 1 reply)
To get every combination of 1 to 9, he'd have to buy 84 tickets, i.e. £84
There's a 1 in 16.85 chance of three of those nine numbers coming up in the draw, and he'd win 20 3-ball prizes (£200).
There's a 1 in 142.29 chance of four of them coming up, and he'd win 40 3-ball prizes (£400), and 10 4-ball prizes.
There's a 1 in 2,840 chance of five of them coming up, and he'd win 40 3-ball prizes (£400), 30 4-ball prizes and 4 5-ball prizes.
There's a 1 in 119,306 chance of five of them coming up and the bonus ball being one of them, and he'd win 40 3-ball prizes (£400), 30 4-ball prizes, 3 5-ball prizes and 1 5-ball plus bonus ball prize.
There's a 1 in 170,438 of six of them coming up but not the bonus ball, and he'd win 20 3-ball prizes (£200), 45 4-ball prizes, 18 5-ball prizes and the jackpot.
There's a 1 in 7,158,382 chance of six of them coming up and the bonus ball being one of them as well, and he'd win 20 3-ball prizes (£200), 45 4-ball prizes, 12 5-ball prizes, 6 5-ball plus bonus ball prizes and the jackpot.
However, there's a 93.33% chance he'll win nothing.
( , Tue 12 May 2009, 11:16, 1 reply)
I think that was how he explained it to me.
It might have been 8 numbers though.
( , Tue 12 May 2009, 11:37, closed)
It might have been 8 numbers though.
( , Tue 12 May 2009, 11:37, closed)
Sounds more likely
To fully cover eight numbers you need to buy 28 tickets.
I'm not doing all that maths again though!
( , Tue 12 May 2009, 14:18, closed)
To fully cover eight numbers you need to buy 28 tickets.
I'm not doing all that maths again though!
( , Tue 12 May 2009, 14:18, closed)
I wonder
what the minimum number of tickets is to win at least one prize (i.e. get 3 of the numbers). I could probably work it out but don't care enough :)
( , Tue 12 May 2009, 17:08, closed)
what the minimum number of tickets is to win at least one prize (i.e. get 3 of the numbers). I could probably work it out but don't care enough :)
( , Tue 12 May 2009, 17:08, closed)
This is a pretty hard problem
I've been thinking about it for ten minutes now and still can't work it out. My feeling is that it's a very, very high number. I'll think about it some more.
( , Tue 12 May 2009, 21:16, closed)
I've been thinking about it for ten minutes now and still can't work it out. My feeling is that it's a very, very high number. I'll think about it some more.
( , Tue 12 May 2009, 21:16, closed)
I think I got it
You'd have to guarantee 3 numbers out of 6 leaving 3 that don't matter so I reckon every combination of 3 from 46 numbers.
46 * 45 * 44 = £91,080.
( , Wed 13 May 2009, 8:10, closed)
You'd have to guarantee 3 numbers out of 6 leaving 3 that don't matter so I reckon every combination of 3 from 46 numbers.
46 * 45 * 44 = £91,080.
( , Wed 13 May 2009, 8:10, closed)
« Go Back | See The Full Thread