The Magic Box

Started by Jury Copeland14 pages

FOLLOW THE RULES AND SCROLL DOWN REALLY SLOWLY AND DON'T CHEAT!!!!
SCROLL DOWN SLOWLY !!!!!!!!!!
SCROLL DOWN SLOWLY !!!!!!!!!!
SCROLL DOWN SLOWLY !!!!!!!!!!

Try this and you will be amazed! Don't look ahead!

Just do it step by step. Go....

DO NOT SKIP AHEAD.

Read this message ONE LINE AT A TIME and just do what it says. You will be glad you did.

1) pick a number from 1-9

2) subtract 5

3) multiply by 3

4) square the number (multiply by the same number -- not square root; and yes, you can square 0. It equals 0)

5) add the digits until you get only one digit (i.e. 64=6+4=10= 1+0=1)

6) if the number is less than 5, add five. Otherwise subtract 4.

7) multiply by 2

8) subtract 6

9) map the digit to a letter in the alphabet 1=A, 2=B, 3=C, etc...

10) pick a name of a European country that begins with that letter

11) take the second letter in the country name and think of a mammal that begins with that letter

12) think of the color of that mammal

(keep scrolling)

DO NOT SCROLL DOWN UNTIL YOU HAVE DONE ALL OF THE ABOVE

Here it comes, NO CHEATING or you may be sorry.

You have a gray elephant from Denmark.

Or at least you probably have a gray elephant from Denmark. When most of us are asked to name an animal that starts with the letter E, we usually think of "Elephants." But there are those who will name Elk and Ermines (a type of weasel) instead.

So why does this work? Well, it revolves around the fact that squaring a multiple of 3 produces a number which has digits that sum to 9. For example, squaring 12 (a multiple of 3) equals 144. The digits 1, 4, and 4 sum to 9 (1+4+4=9). Using this piece of information, you can see that steps 3 and 4 above always ensure you have a number whose digits sum to 9 before you head into step 5.

So we pick any number from 1 to 9 in step 1. In step 2 we make our squaring manageable by subtracting 5. This ensures our range is always -4 to 4, which thus ensures we'll never square a number larger than 12. In step 3 we make our number a multiple of 3. In step 4 we square to get a number whose digits sum to 9 (step 5).

"But wait! I picked 5 in step 1 and I ended up with 0. I can't continue!" Nonsense. 0 squared is 0. And in case you have 0 heading into step 6, we have a special clause just for you: "if the number is less than 5, add five." The only time you'd ever need that step is if you picked 5 in step 1. Otherwise you always have 9 from which you subtract 4 to get 5.

Steps 7 and 8 simply get you to the number 4. From there, chance and human predictability take over, where most people do indeed pick Elephants.

Did it work to you? 🙄

😎

🙄 Hmmm have some time answerin' dis problem:

What number (x) could you consider when you add all its proper divisors will result into a particular number (y), in which, likewise, when you add all of this particular number's (y) proper divisors will result into the required number (x)? Hence this number (x) is called 'the friendly number'.

first off JC...i'd heard the first one 😉 but i still think its cool 🙂

and your other question...goodness...could you word it in a bit more of a confusing manner? 😛 *goes back to read again*

Okay, let's put it this way...

I have these two numbers given, x and y

Take out all the proper divisors of x (includes 1 but excludes itself) and add them up... and you'll get number y.

On the other hand, do the same for number y and you'll get number x.

This number x is called a friendly number by the Pythagoreans early those times.

What is this number x?

grey elephant from denmark... chose 5 and got zero most of the time

Originally posted by R@ven
grey elephant from denmark... chose 5 and got zero most of the time

and that "0" will turn 5 in step 6, right? 🙄

Originally posted by Jury Copeland
Okay, let's put it this way...

I have these two numbers given, x and y

Take out all the proper divisors of [b]x (includes 1 but excludes itself) and add them up... and you'll get number y.

On the other hand, do the same for number y and you'll get number x.

This number x is called a friendly number by the Pythagoreans early those times.

What is this number x? [/B]


x=6 😕

🙁 Sorry Lianslo 🙂 I forgot to mention that x and y are both 3-digit numbers 😄

so, 🙄 have another try?

😎

3 digit numbers?!?!?!? goodness...i don't have the time right now...and i'm more concerned about my bed...upstairs...which is sounding very nice 🙂 but perhaps i'll get back to this tomorrow...when i'm thinking a bit clearer! 🙂

that also means i can't use guess and check....i'm gunna have to figure it...using algebra! 😛

Originally posted by Lianslo
3 digit numbers?!?!?!? goodness...i don't have the time right now...and i'm more concerned about my bed...upstairs...which is sounding very nice 🙂 but perhaps i'll get back to this tomorrow...when i'm thinking a bit clearer! 🙂

How 'bout a clue? Would you like to consider it? 🙄

i'm always open for clues! 🙂

Okay here's the clue... 🙂

Before you get sleep tonight...
I suggest that you should have time to read the Bible...
...since I know you're a Christian. ✅
Have some time reading Genesis chapter 32... 😄

And you'll get surprise with what you are going to learn. ✅

😉

😎

you know...that is perhaps the best clue i've ever gotten 😄 and i'm off to do just that...read Genesis 32! and i'll be sure to get back to you tomorrow on what i have learned 🙂 night bud!

😉 nights

😎

Read GENESIS Chapter 32 here, if happens that you don't have one and seldom read the Bible. 🙂

😎

So Lianslo, if you're online right now... 🙄

Lianslo.. i see you're online now..

so, have figure it out? 🙄

😎

well...i have a guess...200? but i really have no idea yet 😛 i havn't really tried to figure it out...right now i'm sitting here w/ a piece of paper in front of me that says..."200, 20, 200, 20, 30, 40, 10, 20, 10"...and a calculator...so, we'll see if that gets me anywhere! 🙂

you're getting close.. 🙄 but if you reviewed it once again... you'll learn it's not only 200... 😎