Vedic Math

teach me the ways senpai

Bump
Someone lay it on this man

https://youtube.com/watch?v=oRAORiHhcyU

>>7974139

What heresy is this?

>>7974376
This is just the distributive property.

File: KylleUdregner123456ForSciViaVedic.png (1KB, 124x68px) Image search: [Google]

1KB, 124x68px

First of all, the guy who 'invented' this claims he got it from holy hindu scripture..... kinda weird

the tric is not much more effective than a the conventional method when you do it on paper but might be easier to do if you do mental maths.

but its a need tick anyways so why not explain it.

heres a example which should exaplin this farily well with three digits, with 3 digits there is 5 steps

123 * 456

1 2 3
|
|
|
4 5 6


1 2 3
\ /
X
/ \
4 5 6


1 2 3
\ | /
\ | /
/ | \
4 5 6


1 2 3
\ /
X
/ \
4 5 6


1 2 3
|
|
|
4 5 6


in each step just multiply the number linked with lines and add the results together to get the digit so :

step 1
3 * 6 = 18
first digit 8
carry 1
current result ______8

Step 2
2 * 6 + 5 * 3 = 27 + 1 = 28 (carry from previous step)
carry 2
secound digit is 8
current result _______88

step 3
1 * 6 + 3 * 4 + 2 * 5 = 28 + 2 = 30
third digit = 0
carry = 3
Current result = ______088

Fourth Step
1*5 + 2*4 = 13 + 3 = 16
fourth digit = 6
carry = 1
current result = ______6088

fifth n final step
1 * 4 = 4+ 1 = 5
last digit = 5
result = 56088


123 * 456 = 56088

>>7974400
So if there's four digits would it equal six steps?
Meaning the example repeats leading to the first two digits being cross multiplied in the 6th(final step) step?

>>7974400
It was one of many techniques and this isn't even close to weird compared to some of the others.

For instance, one of the claims says that the given a quadratic polynomial, the discriminant is equal to the first derivative.

Yeah seems waaaay easier.