What is 6 - 6 * 6 in trade chat?
What is 6 - 6 * 6 in trade chat?
Neither of the big triangles are triangles. The smaller (red+green) triangles are triangles, it is the fact that their hypotenuses have different gradients that the gap exists in the bottom triangle. In the top triangle, red is first, this has a shallower gradient than green and so makes the overall "triangle" bend in on itself. The bottom triangle green is first, which makes the overall triangle bend outwards, and because all of the individual shapes are exactly the same, there needs to be compensation in the form of a gap.
women = time + money (women require time and money)
time = money (but time is money, friend!)
women = money2 (therefore meaning that girls are money + money .. or money squared!)
money = √all evil (but as we all know, money is the root of all evil!!)
women = evil (and if we cancel out the squares and roots we find that... GASP!)
:3 cookie now?
False proof that 2 =1:
Assume: a = b.
Multiply both sides by a: a^2 = ab
Subtract b^2 from both sides: a^2 - b^2 = ab - b^2
Factor: (a+b)(a-b) = b (a - b)
Cancel: (a+b) = b
Substitute: (b + b) = b
Simplify: 2b = b
Cancel: 2 = 1
As the conclusion is false, obviously there is a mistake in this proof. The riddle is to find it. And as I'm sure many of yall have seen this standard trick, I'll leave it to yall to find the error.
if a equals b, then a - b = 0. something * 0 = 0. that's the math problem.
my turn.
if a rooster lays 11 eggs and the farmer took 5, and another rooster lays 14 eggs, but 5 are rotten, how many eggs are left?
you are driving a bus. the first stop, 7 people get on. the next stop, double get on and 3 get off. next step, 2 get off and the square root of those that remain get on. next stop, 3/4 extra get on. of those on the buss currently, double of 1/5th get off. next stop, the negative of the square root get on and double that step off. at the final stop before the exit, for every person on the bus with number n, n+1 get on.
question: how old is the busdriver?
1) Prove that a set contains the elements it contains.
2) Does a set containing all sets contain itself?
what about this one ? anyone can solve?
A telephone number of 9 digits abcdefghi is memorable if the initial sequence of four digits abcd is repeated in the final five digits sequence efghi. How many memorable numbers of 9 digits are there?
Everytime you whine, blizzard lags a server.
Not quite sure how to translate this to english but here we go:
A half calf half, and one fourth (1/4) from it.
and in swedish(yes, it sounds just as retarded in swedish as in english) if anyone cares for a better translation:
En halv kalv halv, och en fjärdedel därifrån.
Two candles of luminosity (meaning brightness) x and y are separated by a distance z. Find the position of the dimmest spot between the candles.
Not really a puzzle, but it's stumped my old university's maths undergraduates for years now.
I am the lucid dream
Uulwi ifis halahs gag erh'ongg w'ssh