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

Dividing a whole number by a decimal on a number line


2m read
·Nov 10, 2024

  • [Instructor] What we want to do in this video is figure out what two divided by 0.4 is, or two divided by 4/10.

So why don't you pause this video and try to figure out what it is. And as a little bit of a hint, think about two on the number line and think about how many jumps of 4/10 do you have to make starting at zero to get to two, to figure out what two divided by 4/10 is.

All right, now let's do it together. And as I mentioned in my hint, let's just think about how many jumps of 4/10 we have to make to go from zero to two.

And on this number line, each of these, this is a 10th right over here because we can see there's 10 equal spaces between zero and one.

So let's take some jumps of 4/10. So if we start at zero, we can make, let's see there's 1/10, 2/10, 3/10, 4/10. That's one jump.

I'll number that. And then we can make our next jump of one, two, three, 4/10. Guess that's right over there. That's two jumps.

Then our next jump will take us right over there. So once again I'm just making equal jumps of 4/10.

Then my next jump will take us one, two, three, 4/10 further. So that gets us right over there.

We've taken four jumps. And then it looks like our fifth jump gets us there. One, two, three, 4/10. Yup.

Our fifth jump gets us exactly to two. So we've taken five jumps of 4/10 to go from zero to two or another way to think about it is if you were to divide two into equal chunks of 4/10, you could divide into five equal chunks of 4/10.

Or you could make five equal jumps to go from five equal jumps of 4/10 to go from zero to two.

More Articles

View All
Proof for the meaning of Lagrange multipliers | Multivariable Calculus | Khan Academy
All right, so last video I showed you guys this really crazy fact. We have our usual setup here for this constrained optimization situation. We have a function we want to maximize, which I’m thinking of as revenues for some company; a constraint, which I’…
Summiting the World’s Most Dangerous Mountain | Podcast | Overheard at National Geographic
We’re high on a snowy mountain in Pakistan where a group of Nepalese climbers are struggling through harsh winds. It’s two o’clock in the evening. Think this is one of the hottest climbs we have ever met. [Music] That’s Ming Maggioja Sherpa. He goes by …
What a Sea Snail Die-off Means for Californians—and the Climate | National Geographic
(slow music) [Narrator] This is a red abalone. It’s basically the oceans’ version of a garden snail. It lives primarily on large rocks in the lush kelp forests of California. It’s also been a popular delicacy in the state for over a century. While wild r…
The elements of a story | Reading | Khan Academy
Hello readers! I’m going to draw you a map right now, and it’s going to look like I’ve drawn a mountain. But it’s not a map of a mountain; it’s a map of a story. What you’re saying: how do you map a story? What makes a story pointy? These are great quest…
Jim Crow part 1 | The Gilded Age (1865-1898) | US History | Khan Academy
In this video, I want to talk about the system of Jim Crow segregation, which was common in the United States from about 1877 to approximately 1954, although it goes a little bit further than that. Now, you’re probably familiar with some of the aspects of…
Is Civilization on the Brink of Collapse?
At its height, the Roman Empire was home to about 30% of the world’s population, and in many ways it was the pinnacle of human advancement. Its citizens enjoyed the benefits of central heating, concrete, double glazing, banking, international trade, and u…