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

Finding 1 on the number line


2m read
·Nov 10, 2024

I'm here at the Khan Academy exercise called "Find One on the Number Line," and they're asking us to do exactly that. It says move the dot to one on the number line, and it's a little interactive dot that I could move around. So let's think about how I would do it. I always encourage you to pause this video and see at least how you think about doing it, or put your finger on the screen where you think one is, and then we'll work through it together.

All right, so they've told us where zero is, and they've told us where seven fourths is. One thing I could do is I could say, "Well, how many of these equal spaces does it take me to get from zero to seven fourths?" So let's see, it's 1, 2, 3, 4, 5, 6, 7. If it takes seven equal spaces to get to seven fourths, that means that each of these spaces is one-fourth. Because then it would be one-fourth, two-fourths, three-fourths, four-fourths, five-fourths, six-fourths, and seven-fourths.

All right, we're making some good progress. So where would one be? Well, one would be four-fourths. So we would go one-fourth, two-fourths, three-fourths, and then four-fourths. So that's where one is. The important thing to realize is the only way we knew that each of these gaps, or each of these spaces from one hash to the next, the way that we knew that each of those is a fourth is by saying, "Hey look, seven of those equal spaces get us to seven fourths." So each of these must be a fourth. Therefore, four of those four-fourths would be equal to one.

Let's do another example. So here we said we're told to move the dot to one on the number line. So put your finger on where that would be on the screen, pause the video, and do that. All right, in some ways this is a little bit easier because they told us that going from zero to the next little cross or hash, I guess you could say, whatever you want to call these things, is one-sixth. So what is one? Well, one or one whole is six-sixths.

So this is one-sixth, two-sixths, three-sixths, four-sixths, five-sixths, and then six-sixths. So there we go, that is where one is on this number line.

More Articles

View All
An Educational Video About Monkey Sex | National Geographic
Aside from humans, in particularly your humble narrator, what primate species spends the least amount of time climbing? Gelada monkeys have, like us, adapted for a life spent mostly on the ground. This has produced some unique aspects of gelada anatomy, s…
Westworld , Ford about God and existence. [S02E07]
[Music] To see the world, rain of sand. Heaven in a wild flower. Hold infinity in the palm of your hand and eternity in an hour. [Music] Robert: How are you alive? Bernard: Well, you’ve seen the company’s little undertaking. Do you think James Dallas wo…
TAOISM | The Power of Letting Go
Mastery of the world is achieved by letting things take their natural course. You can not master the world by changing the natural way. Lao Tzu Our civilization is in a state of ongoing strivings, in which control seems to be the highest virtue. We don’…
The Crisis of Credit Visualized - HD
The crisis of credit visualized. What is the credit crisis? It’s a worldwide financial fiasco involving terms you’ve probably heard, like subprime mortgages, collateralized debt obligations, frozen credit markets, and credit default swaps. Who’s affected?…
Brown v. Board of Education of Topeka | National Constitution Center | Khan Academy
Hi, this is Kim from Khan Academy, and today we’re learning more about Brown versus Board of Education of Topeka. Decided in 1954, Brown vs. Board was a landmark case that opened the door for desegregation and the modern civil rights movement. In Brown, t…
The Art of Traveling Light Through Life | Minimalist Philosophy
As was the case with many philosophers of antiquity, Socrates led a frugal life. He had few possessions and even refused to wear shoes. Yet, he loved visiting the marketplace and went there often, just walking around and looking at stuff. So, a friend ask…