Author Topic: Can you solve these riddles?  (Read 61726 times)

Offline div.ide

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Re: Can you solve these riddles?
« Reply #690 on: February 12, 2013, 16:52 »
816903
Correct!

Four more solutions left!

Quote
Scoreboard:
KingW32
div.ide1
01010111 01100101 01101100 01101100 00100000 01100100 01101111 01101110 01100101 00101100 00100000 01101110 01100101 01110010 01100100 00101110

Offline FU I am PeNGuiN

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Re: Can you solve these riddles?
« Reply #691 on: February 12, 2013, 17:26 »
214907

not sure if I got it right

Offline kingW3

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Re: Can you solve these riddles?
« Reply #692 on: February 12, 2013, 17:29 »
Almost,everything is okay except the third rule
2-1=1 it must be > then 1

Offline LexMonster

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Re: Can you solve these riddles?
« Reply #693 on: February 14, 2013, 12:29 »
This was posted in Quon's topic, but nobody solved it  :) Quite an easy one, thou

There are 2 groups of people.
1st group said to the 2nd one: "If you give us 2 people from your group, we will have the same number of people like you do"
Then 2nd group said to the 1st one: "If you give us 2 people from your group, we will have double more people than you do"

How many people each group has?

Offline jeandarc

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Re: Can you solve these riddles?
« Reply #694 on: February 14, 2013, 12:51 »
first team - 10

second team - 14

Offline LexMonster

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Re: Can you solve these riddles?
« Reply #695 on: February 14, 2013, 13:12 »
first team - 10

second team - 14
Yes sir.

Offline div.ide

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Re: Can you solve these riddles?
« Reply #696 on: February 24, 2013, 11:56 »
Nevermind, found the rules by trial and error, and somehow made it :D

Next one:

Thy epic quest:
Find the right number. Consider it a password or whatever, if that helps.

Restrictions:
Number must not violate any of following rules:

  • The number is made of 6 different digits.
  • Even and odd digits alternate, including zero (which in this case counts as an even number).
  • The (absolute value of) difference  between two adjacent digits is always greater than one.
  • The first two digits (as one number) as well as the two middle digits (as one number) are a multiple of the last two digits (as one number).

Scoring:
There's more than one correct answer. I'd say, one point per number found, but no more than one per player. Give other people a chance  too ;)

 ^ Any issues with last part?
All right. This was fiasco :P

Solutions:
Spoiler for Hiden:
Quote
What, did you think I'll just give em away? :D 816903 692703 496307 816309 365418

Try this easy one:

A basket contains 5 apples. Do you know how to divide them among 5 kids so that each one has an apple and one apple stays in the basket?
01010111 01100101 01101100 01101100 00100000 01100100 01101111 01101110 01100101 00101100 00100000 01101110 01100101 01110010 01100100 00101110

Offline div.ide

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Re: Can you solve these riddles?
« Reply #697 on: February 27, 2013, 16:36 »
Try this easy one:

A basket contains 5 apples. Do you know how to divide them among 5 kids so that each one has an apple and one apple stays in the basket?
Come on, give it a try.
01010111 01100101 01101100 01101100 00100000 01100100 01101111 01101110 01100101 00101100 00100000 01101110 01100101 01110010 01100100 00101110

Offline kingW3

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Re: Can you solve these riddles?
« Reply #698 on: February 27, 2013, 17:20 »
4 kids get their apple and the fifth gets the basket?Anyway no use of just two of us just playing

Offline LEGEN-WAIT-DARY

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Re: Can you solve these riddles?
« Reply #699 on: February 27, 2013, 17:26 »
Try this easy one:

A basket contains 5 apples. Do you know how to divide them among 5 kids so that each one has an apple and one apple stays in the basket?
Come on, give it a try.
Too easy(second grade)..1st apple for the first kid,2nd apple for the second kid,3rd apple for the third kid,4th apple for the fourth kid and the 5th apple and basket to the fifth kid.
Always look on the bright side of life.
You will find your way.

Offline Astaroth

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Re: Can you solve these riddles?
« Reply #700 on: February 27, 2013, 18:02 »
Try this easy one:

A basket contains 5 apples. Do you know how to divide them among 5 kids so that each one has an apple and one apple stays in the basket?
Come on, give it a try.
Kid #1 apple
Kid #2 apple
Kid #3 apple
Kid #4 half a apple
Kid #5 half a apple
1 apple stays in basket  :P  ;D

Signature by Rocka

Offline LexMonster

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Re: Can you solve these riddles?
« Reply #701 on: February 27, 2013, 18:26 »
Kid #1 apple
Kid #2 apple
Kid #3 apple
Kid #4 half a apple
Kid #5 half a apple
1 apple stays in basket  :P  ;D
an* apple
On topic:
Its simple.. Each kid takes one apple, and then one of them puts iPhone in the basket..

Offline div.ide

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Re: Can you solve these riddles?
« Reply #702 on: February 27, 2013, 18:30 »
Wall of quotes:
Spoiler for Hiden:
4 kids get their apple and the fifth gets the basket?Anyway no use of just two of us just playing

Try this easy one:

A basket contains 5 apples. Do you know how to divide them among 5 kids so that each one has an apple and one apple stays in the basket?
Come on, give it a try.
Too easy(second grade)..1st apple for the first kid,2nd apple for the second kid,3rd apple for the third kid,4th apple for the fourth kid and the 5th apple and basket to the fifth kid.
Yeah, Both correct. And yes, too easy just to provoke people to take part in it.


Try this easy one:

A basket contains 5 apples. Do you know how to divide them among 5 kids so that each one has an apple and one apple stays in the basket?
Come on, give it a try.
Kid #1 apple
Kid #2 apple
Kid #3 apple
Kid #4 half a apple
Kid #5 half a apple
1 apple stays in basket  :P  ;D
No cutting, entire apples :D


Kid #1 apple
Kid #2 apple
Kid #3 apple
Kid #4 half a apple
Kid #5 half a apple
1 apple stays in basket  :P  ;D
an* apple
On topic:
Its simple.. Each kid takes one apple, and then one of them puts iPhone in the basket..
As long as it's my basket and your iPhone :D


Sidenote:
I'll be posting soon some new Riddles :)
I'm still waiting :)

Aaaaaand another second-grader:

I'm not sure how to explain it correctly (in english), so maybe this poorly drawn exapmle will help:



Conain all 9 points with just 4 lines.
Lines must be straight (just pretend I drew them straight, okay? :D) - no bending, and must be connected on the ends (making E won't do the trick). Just as if you did entire drawing without pulling your pen off the paper.
Notebook (the paper one) may help.
01010111 01100101 01101100 01101100 00100000 01100100 01101111 01101110 01100101 00101100 00100000 01101110 01100101 01110010 01100100 00101110

Offline LexMonster

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Re: Can you solve these riddles?
« Reply #703 on: February 27, 2013, 18:40 »
I know this one.  :)
Spoiler for Hiden:

Offline div.ide

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Re: Can you solve these riddles?
« Reply #704 on: February 27, 2013, 20:26 »
Well, I hoped it will last longer :P

A couple of Three riddles in spirit of how this thread began:

1) Two girls of same age were celebrating their birthday on the same day. "Are you sisters?", asked stranger? "Yes, we are, we have the sane mother.", replied one of them. "Then you must be twins?", stranger again. "No, we're not!". No one was lying. How was that possible?
2) A young man, who was learning to drive a car, went down a one-way street in the wrond direction, while being watched by a policeman. There was no reaction however - young man didn't break any law. How is that possible?
3) I occur once in every minute, twice in every moment, yet never in a thousand years. What am I?
01010111 01100101 01101100 01101100 00100000 01100100 01101111 01101110 01100101 00101100 00100000 01101110 01100101 01110010 01100100 00101110