Lol, I already do this in my head and it really does work! The only thing is I make it faster (and riskier) by keeping in mind the original number instead of memorizing new sets again and again. I mean to say that it is an identical process, except I take the emphasis off of reinforcing constantly new sets of numbers as they come and instead keep in mind three number (the changing one, the original one, and what I'm subtracting) and use the original number to guesstimate if I'm doing it right.
I've used a similar technique, this is such an improvement though.
Shalek 3 weeks ago
@coolflyingpenguin
Your technique works efficiently with whole numbers. I will remember this!
teawead 2 months ago
9456-7589
7589=7590-1__(1)
7590=7600-10__(11)
7600=8000-400__(411)
8000=9000-1000__(1411)
9456=9000+456__(1867)
I do it slightly differently in my head, but I always found this technique of pulling the numbers together as easier that pushing them down.
ReasonGuysCopyright 1 year ago
Lol, I already do this in my head and it really does work! The only thing is I make it faster (and riskier) by keeping in mind the original number instead of memorizing new sets again and again. I mean to say that it is an identical process, except I take the emphasis off of reinforcing constantly new sets of numbers as they come and instead keep in mind three number (the changing one, the original one, and what I'm subtracting) and use the original number to guesstimate if I'm doing it right.
spelldragon93 1 year ago
This Method also Works Gr8t WIth three digit numbers too
Many Thanks Khan academy
WiFi8679 1 year ago
I've never seen that method before of doing all the borrowing at once! Very interesting!
AlmostAmerican 1 year ago 2
I like to do it like this:
1 + 7589 = 7590
10 + 7590 = 7600
400 + 7600 = 8000
1456 + 8000 = 9456
1 + 10 + 400 + 1456 = 1867
coolflyingpenguin 2 years ago