Weird trick with any 3-digit number!
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- เผยแพร่เมื่อ 27 ส.ค. 2024
- #shorts #short #digit #digits #number #numbers #math #mathematics #calculator #trick #surprising
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7×11×13=1001.
That's why you can take ABC, do the trick and get ABCABC, then doing again with a small enough number will result in ABCXYZABC where XYZ as a 3 digit number is ABC × 2
I'm glad somebody did the work lol
Genious 🤯
Wow
At least someone is good at maths
"I did the math" guy
7x11x13=1001
So if you multiply by it you get 1000 times the number (which is the same nember with three zeros) plus the number itself (which replaces the zeros)
That's clever
No clever at all, or at least more clever than you because we can do a lot of combination to have 1001. He tricked you and definitely clever than you but only YOU, not me.
@@entermessiah9492
It's a clever trick to show to kids for example. Doesn't mean you eed to be a genius to understand it.
@@fleursdelilas9487 agree, it's clever to show to kids who said "That's clever".
@@entermessiah9492
Sure, Ramanujan
@@fleursdelilas9487 sure, kid
I remember getting asked this at a maths challenge in primary school. Except we decided it would be easier to multiply the 3 primes together first, ruining the entire trick
No it won't
@@Monkey_Luffy01 yeah it did be the whole point was finding out how it works
@@Marl3421 isn’t it already pretty obvious?
@@eternxlhaaris5811 yes but it ruins the fun of the trick
7*11*13 = 1001
1001*a = 1000a + a
Chosing any random three digit integer for a would result in having that theee digit number: abc times 1000 = abc000 and adding that number again ; abc000 + abc = abcabc
This works for 1001^n * a where a is a three digit number and a is less than 1001/n where n is an integer between 1 and 693.
the last Part is important. A less than 1001/n
Love your vids. Keep em coming!!!
You are opening my mind. Please never stop! I love learning and this is amazing
He is multiplying by 7, 11, and 13, which is the same as multiplying by 1001. That basically takes the number, shifts it over 3 digits, and adds the number back again, making it repeat.
7•11•13 = 1001
So when you multiply your 3 digit number the 1 makes up XYZ,345 and the 1000 boosts that original number up to 345,XYZ. Put together (1000+1)345 you get 345,345
Try multiplying with 73 and 137. It should work with 4 digit numbers. 🤯
because that's multiplying it with 10001
it will work when u multiplying by any factors of 10001 (for 4 digits) and 1001 (for 3 digits)
@@random20000 🤫
Do it with 101 × 3541 × 27961, should work with 9 digits
@@xaigamer3129Nope...it works with 10 digit numbers actually
Underrated content fr some of the most interesting things I see.
Great videos man. Thats a channel I would love for my kids to watch
And the middle was 690, which is not only nice tenfold, but also 345×2!
Which is 1000*1*2... Of course
Hey so i found something that’s pretty cool. I figured this out when i was around 10 or 11, im 13 now and have been waiting to tell someone.
So, grab any four digit number. Take the absolute value of the difference between the first and second digits, then take that as the first digit of the new number. Then repeat this for the 2nd and 3rd digit, 3rd and 4th digit, but then you do the difference between the last and 1st digit. The new number should be an entire different number, but repeat this process now again for the new number. Repeat this enough times for literally any number and it will always eventually come out to 0000. I honestly have no idea how this works but it does, and its pretty fun to mess around with on some notebook paper.
Cool! I've found it takes 8 iterations of this to make any positive 4 digit number go to 0
Hahaha pointing out that it’s the 4th, 5th, and 6th primes feels like a misdirection because the real important number is 1,001 which would be the case no matter what its prime factorization would be for this trick. Basically you’re multiplying your original number by 1, and then by one again but moving the decimal three places to the right. Multiplying by different powers of 1,001 yields similar results. The example gives you multiplying your number by 1,002,001 which is why it doesn’t work for numbers bigger than 499. The next power of 1,001 is 1,003,003,001 which shouldn’t work for numbers larger than 333. I think you get 333,999,999,333. Neat math trick! Thanks for sharing!
If the number is small enough:
If u do it twice, the number in the middle is double the original. If u do it 3 times, the 2 numbers In The middle are triple the original number.
115 - 115,115 - 115,230,115 - 115,345,345,115
Here is another amazing trick:
Take a 3 digits number, any number, and multiple it by 1001. Look at the result...
Isn't it AMAZING??😂
appreciate the cool math and move on
@@_apsis🤣 u guys multiplying two numbers and calling it cool😭😭😭
Also if you do it with a very small number with 3 digits (like 100) by doing this again and again you get a sequence that in my language is called tartaglia's triangle
100.100 (1 1)
100.200.100 (1 2 1)
100.300.300.100 (1 3 3 1)
100.400.600.400.100 (1 4 6 4 1)
This is a very cool trick!
First one works because 7*11*13 = 1001. By how the decimal system works, it pretty much concetenates the number to itself times 1, which is the number itself at an interval of 3 since every 3rd spacing past the first 1 is also a one.
The second one is more interesting. This happens because the middle three numbers will always be number*2 since 1001^2 = = 1002001. 499 is fine here and evades any problems, but once you go 500 it will make 1000 and carry over a 1 into your first three digits.
Me looking at his window the whole time: 👁👄👁
I have seen this before but this is still is interesting with it being 1001.
I have just learned that 1,001 is not prime. Thank you sir.
indeed, it has three prime factors
Also the middle number is the number doubled. 345x2=690
It works because you're telling everybody the answer is random. When you multiply two numbers your answer is never random
When performing arithmetic ALWAYS wear a lab coat.
Do this repeatedly with 111. It is perhaps my favorite.
7x11x13=1001, and if you multiply a number by 1001 it would equal the three digit number twice side by side, Because if you multiply by 10, 100, 1000, Etc. the number would move to the left depending on if it's 10, 100, 1000, Ect
Did you know that Pascal’s triangle numbers are powers of eleven? Cuz 1=11^0,11=11^1,121=11^2 and so on and on and on forever and ever
Why didn't you mention that the sum of the first and third numbers added together, equal the center number??
Finally, a short that impressed me and was worth watching. Kudos to you!!!
Remember this from school, you pick a 3 digit number, say 852 then type it in again, to get 852852.
Then divide by 7,11,13 and you get 852 again.
Not rocket science though.
mfs who chose 000 as their 3 digits :
000,000
@@dak_attack1089pretty sure it would just be 0 by itself on any calculator, but I get your point 😂
@@dak_attack1089000,000=0
@@dak_attack1089 Why did I initially read this as "Zero hundred thousand" lol
Your videos kick a$$!
And the middle of the 9 digit number also has exactly double of your original number as the middle 3 digits (at least in this example, not sure where it breaks. 500 again?). Neat trick.
Because 7*11*13=1001 which means any 3 digit number repeats itself just like multiplying one digit number by 11
the number in the middle is twice the starting number
Also, the middle 3 digts of the 9 digit answer is double the first and last 3!
That's worthy of a like and share
It’s because 7x11x13 equals 1001 so say 123x1001 would be 123 and 123,000 added together
345,690,345 is Cooler than just the 345 at the beginning and the end. 690 is also 345x2
because 7x11x13=1001
when we multiply any three digits number with 1000 the answer will be with 000 there zero example, 455x1000=455,000
455x1000 + 455x1
=455,455
101 × any two digit (ab) will result in a number (abab)
1001 × any three digit (abc) will result in (abcabc)
1001× any four digit.... and so on
Try yourself 101 × three digit, four digit...
.... 1001× five digit.. and find out the cool stuff yourself
Cool trick for a kid learning primes numbers to have some fun in school.
From the result i deduced that 7*11*13=1001
One lab accident away from being a super villain 😂❤
and 7×11×13013×1001=1003003001. Because
if you take ABC and do the trick thrice, if your number is less than 334, you get ABCDEFDEFABC. Where DEF is a 3 digit number that is ABC × 3. Otherwise the 1st 3 digits won't add up to your non-100-to-333-3-digit integer.
Love you stuff man. But does any of this have any utility? Or is this just cool math tricks ?
7*11*13 = 1001
Suppose your number was ABC, meaning the answer will be ABC000+ABC = ABCABC
I started with 001 as my 3 digit number.
7×11×13×1001=1002001.
That's why if you take 123,246,123 and divive it by 7, then 11, then 13, and then 1001, you get 123.
And if you do 345+345 you can see at the end that the result is the number in the middle
Do you have it with any 4 digit number.
Doesn't really have anything to do with the primes, just that they multiply to equal 1001
Nice one, thanks!
Oh, Indoor.
Very good 💯👏
7x11x13 IS equal to 1000, so the number IS going to be the number multiplied by 1 thousand and then summed Up the number
I did 891 and for the last number it said 892,782,981 😱
Use 12345679 x with any numbers you want it will get so cool
Double round works also for 642
The 2nd one isn't random at all, I've seen it in programming, but it starts with a 3 I think
The middle number was the two numbers on the side added together
All I heard was "number fifteeeeeen burger king burgeeer, the last thing you want on your burger king burgeeer is somebody else's foooot funguuuus"
Also noticed that the middle three digits is the double of the original number
try using 9091 and 101, and pick any 6 digit number instead
Notice that the center after the second time he did it was twice the original number. This only works if the original number is less than 500.
Theres always a 1 at the beginning and and end, and 1 times x is x
Wow if u add 345 + 345 it equaled the middle 3 numbers on the calculator 690
I want add something
After second round the middle number is twice of our assumed one
Everyone else is too fast with the answers but 7x11x13= 1001 which is your number times 1000 plus one more of your original number.
All I can hear is "Number 15: Burger King Foot Lettuce"
Can you explain why this works?
Yes, because the average youtuber has the math education of a caveman, the attention span of a tik tokker, the dopamine system of a chainsmoker, and thinks numbers will dirty your clothes.
I should really get a life.
There are loads of these little number curiosities, each of which is in itself very interesting. But what I find much more interesting and which I have not yet seen or heard even mentioned, anywhere, is any clue as to how these number-curiosities are discovered in the first place. - I mean, the possibilities are *infinite*-which suggests that there is at least one such number-curiosity associated with *every* number.
Is that it?
so how do we know we picked the exact number?
Could havw nothing to do with it but I believe when he did it the second time the number in the middle was 2 times the original
Heres a trick,
Take any number
Add a 2
Then subtract the 2
You will return to your original number
if I was smart enough to figure this out I wouldn't be watching this.
345 690 345 is strangely the middle is the sum of 345 + 345.
That's because he multiplied 345 twice
I had similar answers when I was doing something with exponents. I can't remember what I did now but I was getting the same type of numbers.
That’s pretty normal given that you are multiplying by 1001
doesn't work if you start with "0"
001x7x11x13=1001 099x7x11x13= 99099
bro he said 3 digit no.
You're multiplying, so you're basically just adding it to itself so many times. Of course it's going to repeat eventually and even show up at the beginning and end a time or two.
The middle number 💀
If you just do 7x11x13 lots of times, then it shows rows of Pascal’s triangle
ப்ரோ கால்குலேட்டர் நேம் என்னன்னு சொல்லுங்க
If he just didn't look like he escaped from an insane asylum
What is that device in your hand and where are the clocks!?
Didn’t work for me)))
He said 3 digit number, but didn’t say it had to be from 100 to 999 so I wrote 0,08. Although if you write 0,008 it does indeed work sooo idk, you could also technically use 4 digit numbers
I didn't know Hans Niemann was good at math too. Since he's so good at math, perhaps he didn't cheat after all.
The first 3 primes are 1 2 3. The next three are 5 7 11.
1 isn’t a prime number
Overall, you can randomly do anything with any numbers and come up with a weird creepy pattern, lol!
Multiplying by 0 is still the greatest trick. Answer's always the same. 🤷🏻♂️
The middle number is also the original number x2, which is the number of times you’ve gone through the process, which is followed by x3
Fundamental theorem of arithmetic. Any number is the product of its prime decomposition.
7x11x13 are the prime factors of 1001
This trick is explaining very easy. 7x11x13=1001 :)
4th prime is 5
I picked 000 as my number and it worked!
Mmm. Love those primes.
Because when you do 7×11×13 is the same thing as 1001
Also, the number in the middle is the double! Nice