Arithmetic (all content)
- Worked example: Subtracting 3-digit numbers (regrouping)
- Worked example: Subtracting 3-digit numbers (regrouping twice)
- Worked example: Subtracting 3-digit numbers (regrouping from 0)
- Subtract within 1,000 using place value blocks
- Subtract on a number line
- Subtract within 1000
- Subtracting in your head (no regrouping)
Subtracting in your head (no regrouping)
Sal uses an understanding of place value to subtract. Created by Sal Khan.
Want to join the conversation?
- how does it work.(2 votes)
- Here is an example:
3 8 9
300 80 9
1: Write down problem
2:You can't do 3-4 or 60-70 so you take a 10 or 100 away from the number next to it.
3:Figure out problem
Hope this helped!(3 votes)
- 301 - 169 = 132 because it's the right, but in subtraction. So 301 - 169 is equal to = 132. The next one is 913 - 286 which is = 627, but in subtraction. So 913 - 286 is equal to 627 and the final part is 721 - 88 which is = 633, but in subtraction. So 721 - 88 is equal to = 633.(3 votes)
- I know what if negative numbers were involved?(2 votes)
- In1:43Sal said 13 but he meant 3.(2 votes)
- Why is there regrouping and not regrouping like in this video, this video is ( no regrouping ).(2 votes)
- And he said again in1:52!(2 votes)
- He said in the begining that this is not always approved of dose that mean that it can be wrong at times or is it simply because not everyone knows this method?(1 vote)
- and sal i just did a math question and i did the same thing i carried i did everything i know and it was 2016- 875(1 vote)
- its beacause money has the 0.25 in it so 100.00
-------- think about it wait i just figured it out bro 100-45=55 and 0-63= - 63 so ther is $55.63(1 vote)
- How do you round a number(1 vote)
What I want to do in this video is show you a way of subtracting numbers that is different than the regrouping technique. And this is closer to what I actually do in my head. And this might not be what you see in school, so be careful while you're looking at this. Some people might not fully approve of what I'm about to show you. But the idea, the reason why I'm showing you this is to understand that there's not just one way to do things. As long as you understand the underlying principles, what these numbers represent, and you do things that make sense, you should be OK. And what's neat about this technique is that we don't have to regroup. We're just going to start with the hundreds place and keep on moving. So, for example, if I think of 301, I first want to subtract 100. So 300 minus 100 is going to get me to 200. Now I need to subtract 60. And so I can think about what is 20-- two, zero-- minus 6. So this is essentially saying what is 200 minus 60? Well, 20 minus 6 is 14. So I just subtract, and now I'm left with 14. And so now the problem has resulted in 141 minus 9. So I really just have to think about what-- well, or I could do what 141 minus 9 is. Well, 141, it's a little bit more mental computation than you might be used to. But 141 minus 9 is going to be 132. So we are left with 132. Let's do this one, same technique. And I encourage you to pause the video and try it yourself, this same technique. Well, 9 minus 2, it's really 900 minus 200. You're going to be left with 700. Then 71 minus 8, let's see, 11 minus 8 is 13. So you're going to be left with 63. And now we have to subtract 633 minus 6. 13 minus 6 is 7. So it's going be 627. And once again, try to pause the video and do it on your own. So I don't have any hundreds to subtract, so I can immediately go to 72 minus 8, which is really 720 minus 80. But let's just think in terms of 72 minus 8. Well, 12 minus 8 is 4, so 72 minus 8 is going to be 64. So now this is the same thing as 641 minus 8. Well, 41 minus 8 is going to be 33. I have to do a little bit of mental computation here. So this will result in 633.