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| 31 Jul 2016 02:35 PM |
ive made a formula for it
n^2 = ((n-1)^2 + (n + n-1))
heres an example
how do we find the square of 4 (its obviously 16, but lets pretend we dont know)
lets substitube the numbers in the formula: 4^2 = ((3)^2 + (4 + 3))
4^2 = (9 + 7)
4^2 = 16
wow isnt that cool
#code print("please stop")
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| 31 Jul 2016 02:35 PM |
congrats your on the list -hacker1094 |
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Nextly
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| Joined: 11 Feb 2012 |
| Total Posts: 38639 |
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| 31 Jul 2016 02:36 PM |
@hero
what list
#code print("please stop") |
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Cod163513
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| 31 Jul 2016 02:37 PM |
@nextly
please explain
#code print("please stop") |
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xdudesalt
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| 31 Jul 2016 02:40 PM |
I tested this on another number and it works
But honestly you can multiply the number by itself
Although this could be easier for more complicated numbers |
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| 31 Jul 2016 02:48 PM |
b1
i just found this out one day by looking at patterns on the multiplication table
#code print("please stop") |
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1iass
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| 31 Jul 2016 02:54 PM |
b2
#code print("please stop") |
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| 31 Jul 2016 03:00 PM |
b3
#code print("please stop") |
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| 31 Jul 2016 03:10 PM |
but you see
7^2=((6)^2+(7+6)) but idk 6^2 6^2=((5)^2+(6+5)) but idk 5^2 5^2=((4)^2+(5+4)) but idk 4^2 4^2=((3)^2+(4+3)) but idk 3^2 3^2=((2)^2+(3+2)) but idk 2^2 2^2=((1)^2+(2+1)) so now 2^2=(1+3) 2^2=4 so i have to go back and plug in 3^2+(4+(3+2)) and so on..
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| 31 Jul 2016 03:14 PM |
@sherlocked
it might not be effect but it is a cool formula i thought of
#code print("please stop") |
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| 31 Jul 2016 04:09 PM |
b4
#code print("please stop") |
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