yego.me
💡 Stop wasting time. Read Youtube instead of watch. Download Chrome Extension

Dividing 2-digit numbers by 2 digit-numbers | Grade 5 (TX TEKS) | Khan Academy


2m read
·Nov 10, 2024

Let's get a little bit of practice dividing with two-digit numbers. So, let's start by trying to figure out what 92 divided by 23 is. Pause this video and see if you can figure that out.

All right, now let's work through this together. So, I am going to rewrite this. We're going to see how many times 23 goes into 92. So, the first thing that I want to do, I just say, "Well, okay, 23 goes into 92." Let's think about it.

23 is roughly 20; 92 is roughly 90. So, 20 times 4 would be 80; that seems pretty close. 20 times 5 would be 100, so that goes over 90. I'm going to try four here; let's see if that works out. Four times 3 is 12; four times 2 is 8 plus 1 is 9. That worked out nicely. Four times 23 is exactly 92. I have no remainder.

So, there I have it: 92 divided by 23 is equal to 4. Let's do another example. Let's see if we can figure out what 86 divided by 15 is. Pause the video again and see if you can have a go at that.

All right, so again I will rewrite it. 15 goes into 86. All right, so here I'm going to have to estimate again. 86 is a little bit less than 90. 15 times 2 is 30; 15 times 4 is 60; 15 times 6 is 90, so that gets us too high. It's going to be a little bit less than that.

So, let me just try 15 times 5, or let me see if 15 goes into 86 five times. Five times 5 is 25; 5 times 1 is 5, of course, plus 2 is 7. This is looking right, and then I have a remainder here.

6 minus 1 is, sorry, 6 minus 5 is 1; 8 minus 7 is 1, and 11 is less than 15, so I can't divide into it anymore. So, this is 5 with a remainder of 11.

The key when you're dividing by two-digit numbers like this is to try to estimate, and there is a little bit of an art to it. You're going to have to say, "Okay, well let me just try some number out." Maybe it's a little bit too low; maybe it's a little bit too high, and you're going to have to do a little bit of trial and error, but that is okay. That is the way that everyone does it.

More Articles

View All
Introduction to proportional relationships | 7th grade | Khan Academy
In this video, we are going to talk about proportional relationships, and these are relationships between two variables where the ratio between the variables is equivalent. Now, if that sounds complex or a little bit fancy, it’ll hopefully seem a little b…
Ray Dalio & Deepak Chopra on Life and Death
[Music] I’m Deepak Chopra, and I trained as an internist, medical doctor, endocrinologist, and neuroendocrinologist. My current journey is exploring consciousness and what we call reality. If you don’t know who Ray Dalio is, then you’re probably asleep. …
Being a CEO (What they don’t tell you)
What’s your favorite position?” he asked. She said, “CEO.” “Are you for real?” Okay, the media glamorizes these high-power CEOs without actually revealing what goes on behind the scenes. In a recent interview with Jensen Huang, the CEO of the most valu…
Avoiding common mistakes in historical essays | US History | Khan Academy
I want to talk about how to avoid some common mistakes when you’re writing a historical paper. This could apply to a term paper, to a blue book essay, even really to your master’s thesis if you wanted to. I want to talk about three phrases that you might …
Picking hyperbola equation
So, we’re asked to choose the equation that can represent the hyperbola graphed below. This is the hyperbola graphed in blue, and I encourage you to pause the video and figure out which of these equations are represented by the graph here. All right, let…
Mr. Freeman, part 57
I invite you to play the game. Let us not give a damn about your IQ for a minute and go to the depths of imagination. Look closer. Assume that there’s some kind of time shift, and you’re suddenly went thousands of years back in time. What you got with you…