Discussion about math, puzzles, games and fun. Useful symbols: ÷ × ½ √ ∞ ≠ ≤ ≥ ≈ ⇒ ± ∈ Δ θ ∴ ∑ ∫ • π ƒ -¹ ² ³ °
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You are not logged in. #201 2007-11-28 02:59:04
Re: Oral puzzlesIf you have two numbers, A and B, then the percentage of B that is represented by A is: (A/B)*100 Trillian: Five to one against and falling. Four to one against and falling… Three to one, two, one. Probability factor of one to one. We have normality. I repeat, we have normality. Anything you still can’t cope with is therefore your own problem. #202 2007-12-07 01:27:15
Re: Oral puzzles#426.The factorial of a number is always less than . True or false?#427. If the sum of internal angles of a polygon is 720° , what is the name of the polygon? Character is who you are when no one is looking. #203 2007-12-07 22:28:08
Re: Oral puzzles
"There is not a difference between an in-law and an outlaw, except maybe that an outlaw is wanted" Nisi Quam Primum, Nequequam #204 2007-12-08 01:24:34
Re: Oral puzzlesCorrect, JohnnyReinB, Character is who you are when no one is looking. #205 2007-12-08 13:54:38
Re: Oral puzzles
Last edited by JohnnyReinB (2007-12-08 14:03:31) "There is not a difference between an in-law and an outlaw, except maybe that an outlaw is wanted" Nisi Quam Primum, Nequequam #206 2007-12-08 16:09:35
Re: Oral puzzlesQuote from JohnnyReinB: "What happens if you raise a number to a fraction?" #207 2007-12-10 17:27:54
Re: Oral puzzles#430. What is the side total of a magic square containing numbers from 1 to 49? Character is who you are when no one is looking. #208 2007-12-11 00:54:19#209 2007-12-11 16:09:37
Re: Oral puzzlesWell done, TheDude, Character is who you are when no one is looking. #210 2007-12-13 19:11:09
Re: Oral puzzles#431. If x=y=2z and xyz=256 then what is the value of x? Character is who you are when no one is looking. #211 2007-12-21 21:25:52
Re: Oral puzzles"There is not a difference between an in-law and an outlaw, except maybe that an outlaw is wanted" Nisi Quam Primum, Nequequam #212 2007-12-22 16:45:44
Re: Oral puzzlesExcellent, JohnnyReinB!!! All correct!!! Character is who you are when no one is looking. #213 2007-12-23 03:54:44
Re: Oral puzzles
Trillian: Five to one against and falling. Four to one against and falling… Three to one, two, one. Probability factor of one to one. We have normality. I repeat, we have normality. Anything you still can’t cope with is therefore your own problem. #214 2007-12-23 16:11:02
Re: Oral puzzlesSolution to #433. Character is who you are when no one is looking. #215 2007-12-24 16:46:27
Re: Oral puzzles#435. Solve Character is who you are when no one is looking. #216 2007-12-25 20:02:04
Re: Oral puzzleswhat do you mean by solving it? "There is not a difference between an in-law and an outlaw, except maybe that an outlaw is wanted" Nisi Quam Primum, Nequequam #217 2007-12-25 20:14:34
Re: Oral puzzlesSolve for x, that is get x in terms of a and b. Character is who you are when no one is looking. #218 2007-12-25 20:17:11
Re: Oral puzzlesok. "There is not a difference between an in-law and an outlaw, except maybe that an outlaw is wanted" Nisi Quam Primum, Nequequam #219 2007-12-25 20:23:32
Re: Oral puzzlesNo, you are not correct! Character is who you are when no one is looking. #220 2007-12-27 23:50:32#221 2007-12-27 23:59:32
Re: Oral puzzlesExcellent, TheDude!!! Character is who you are when no one is looking. #222 2008-01-24 01:11:32
Re: Oral puzzles436. If the operation,^ is defined by the equation x ^ y = 2x + y, what is the value of a in Character is who you are when no one is looking. #223 2008-01-25 00:43:58
Re: Oral puzzles437. A right circular cylinder and a sphere have the same volume and same radius. What is the ratio of their curved surfaces? Character is who you are when no one is looking. #224 2008-01-25 01:06:00
Re: Oral puzzles438. What is the value of (a) log 5 (b) -log 2 (c) 2 log 3 (d) 2 log 2 Character is who you are when no one is looking. #225 2008-01-25 01:31:59
Re: Oral puzzles
Trillian: Five to one against and falling. Four to one against and falling… Three to one, two, one. Probability factor of one to one. We have normality. I repeat, we have normality. Anything you still can’t cope with is therefore your own problem. |