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In my "table" there is another "spare" frame right at the bottom where 78 is scored twice, so scoring visits of 1 and 2 could be included here and still have a minimum of 78 frames to cover every "break"!!
Barry the baboon is doing promotional work: all customers answering correctly all the 147 questions of his snooker quizz are entitled to a box full of chalks, free!
Davy Steves has just done that and now Barry his telling him "Great! Congratulations! Now you have to chose which model of box you want, model A or model B?"
"How would I know?", says Davy, "Can I see them?". "No" answers Barry "however I'll tell you this; both boxes are regular boxes with rectangular faces and all and I will give you the three "perimeters" for each ... box model A has perimeters 12, 16, and 20, and box model B has perimeters 12, 16, and 24, all in inches of course "
Davy now smiles broadly. Which model will he chose and why?
Some people really have too much time on their hands ... facinating thread though and somewhat mind boggling in places even though I have A level grade A's in 4 math based subjects.....
Going to have to think back a long way to come up with some puzzlers that will perplex you lot!
All smelling pistakes (c) my keyboard, I can spell but it can't type
Some people really have too much time on their hands ... facinating thread though and somewhat mind boggling in places even though I have A level grade A's in 4 math based subjects.....
Going to have to think back a long way to come up with some puzzlers that will perplex you lot!
Charlie and Gordon got home very late all excited and giggling, alledgedly from the pool hall. Talia Mabb suspects that they have had more Banana cocktails than they have played racks
"What have you been up to?" she asks. "Oh playing 9 balls" says Charlie (angelic look there). "Yes, with an exciting variation" add Gordon. "Really?" says Talia. "Yes" says Gordon, "Instead of putting the balls in a diamond shape for break-off, we put them in a triangle, like this"
OOOO OOOOO OOOOOO
OOOOOOO
"And you know what?" adds Charlie "In each rack we played, we managed to put the balls in such a way that the sum of the "ball numbers" was the same for all three sides of the triangle AND the sum of the squares of the "ball numbers" was the same for all three sides of the triangle also" ...
"And those sums were different for each rack I guess?" asks Talia. "Of course" says Gordon (very proud).
"That's what I thought" says Talia wagging a finger at the pair.
How many racks did they play?
Answers by PM...
and, this can be solved by "brute force" using programming of course, but it can be solved in a more subttle way also
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