DIVISIBILITY Rules from 1 to 12 ???????? Math for Kids ???? Compilation

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In this lesson, Windsor Divisor introduces kids to divisibility rules, which help determine if numbers can be divided evenly without leftovers. The lesson covers rules for divisibility by numbers 1 through 12, using relatable examples like robots, dolls, and fruits to illustrate concepts such as even numbers, sums of digits, and specific endings of numbers. Overall, these rules are presented as fun and practical tools for both math and everyday situations.
  1. What does it mean for a number to be divisible by another number?
  2. Can you think of a real-life situation where you might use divisibility rules?
  3. Which divisibility rule do you think is the easiest to remember and why?

DIVISIBILITY Rules from 1 to 12 ???????? Math for Kids ????

Welcome to the Smile Toy Factory! My name is Windsor Divisor, and I’m here to teach you some cool math tricks called divisibility rules. These rules help us figure out if we can divide a number evenly without any leftovers. Let’s dive in!

Numbers Divisible by One

Guess what? Every number can be divided by one without any leftovers! That’s because one is the universal divisor. So, no matter what number you have, dividing it by one will always work perfectly.

Numbers Divisible by Two

Let’s say we have 264 robots and want to put two in each box. To see if we can do this without any robots left over, we use the rule for two. If a number is even, it’s divisible by two. Since 264 ends in 4, which is even, we can divide it by two with no leftovers!

Numbers Divisible by Five

Now, let’s talk about dolls. If we want to put five dolls in each box, we use the rule for five. A number is divisible by five if it ends in 0 or 5. We have 875 dolls, and since it ends in 5, we can divide them into boxes of five perfectly.

Numbers Divisible by Ten

What about marbles? We have 6741 marbles and want to put ten in each box. To check if a number is divisible by ten, it should end in 0. Since 6741 doesn’t end in 0, there will be some marbles left over.

Thanks for visiting! I hope you enjoyed learning about divisibility rules. They’re super helpful in math and everyday life. If you’re hungry, visit my brother Connor’s fruit shop next door!

Connor’s Fruit Shop

Welcome to Connor’s Fruit Shop! I’m Connor Divisor, and I use divisibility rules to pack fruit boxes. Let’s learn about numbers divisible by three and nine.

Numbers Divisible by Three

I want to put three oranges in each box. To check if a number is divisible by three, we add up all its digits. We have 4,175,676 oranges. Adding the digits gives us 36, which is divisible by three, so no oranges will be left over!

Numbers Divisible by Nine

We also have 361,017 bananas and want to pack nine per box. The rule for nine is similar to three. Adding the digits gives us 18, which is divisible by nine, so all bananas fit perfectly!

While I pack these boxes, why not visit my brother Trevor’s farm? He has more divisibility rules to share!

Trevor’s Farm

Welcome to my farm! I’m Trevor Divisor, and I use divisibility rules to organize my animals. Let’s learn about numbers divisible by four and eight.

Numbers Divisible by Four

I have 344 sheep and want to group them in fours. To check if 344 is divisible by four, we look at the last two digits, 44. Since 44 divided by four leaves no remainder, 344 is divisible by four.

Numbers Divisible by Eight

I have 2,856 hens and want to build eight coops. To check if 2,856 is divisible by eight, we look at the last three digits, 856. Dividing 856 by eight leaves no remainder, so 2,856 is divisible by eight.

Visit my family’s restaurant, Divisor Diner, for more fun with divisibility!

Divisor Diner

Welcome to Divisor Diner! I’m Taylor Divisor, and I use divisibility rules to prepare dishes. Let’s learn about numbers divisible by six and twelve.

Numbers Divisible by Six

I have 108 olives. To check if this number is divisible by six, it must be divisible by both two and three. Since 108 is even and the sum of its digits (9) is divisible by three, 108 is divisible by six.

Numbers Divisible by Twelve

Our famous dish needs 12 blueberries. We have 144 blueberries. To check if 144 is divisible by twelve, it must be divisible by both three and four. Since it meets both conditions, 144 is divisible by twelve.

Thanks for visiting! Divisibility rules are useful in math and everyday life. Enjoy your meal!

We’ve learned so much! Did you know there are more videos? Subscribe to the Smile and Learn educational channel for more fun and learning!

  • Can you think of a time when you had to divide something equally among your friends or family? How did you decide if it could be divided evenly?
  • Imagine you have a big box of toys. How would you use divisibility rules to decide how many toys each friend gets if you want to share them equally?
  • Have you ever noticed patterns in numbers, like how some numbers end in 0 or 5? What other patterns have you seen, and how do you think they might help in dividing things?
  1. Divisibility Detective: Become a divisibility detective and find numbers around you that follow the divisibility rules! Look at house numbers, car license plates, or even page numbers in a book. Can you find numbers that are divisible by 2, 3, 5, or 10? Write them down and explain why they fit the rule. Share your findings with a friend or family member and see if they can find more!

  2. Fruit Box Challenge: Imagine you are at Connor’s Fruit Shop. Use small objects like buttons or coins to represent fruits. Try packing them into groups following the divisibility rules. For example, make groups of 3, 5, or 9. How many complete groups can you make? Are there any leftovers? This hands-on activity will help you see how divisibility works in real life.

  3. Divisibility Art: Create a colorful poster that shows the divisibility rules from 1 to 12. Use drawings, stickers, or cut-out numbers to illustrate each rule. For example, draw a robot for the rule of 2 or a doll for the rule of 5. Hang your poster in your room or classroom to remind you of these helpful math tricks!

Sure! Here’s a sanitized version of the transcript, removing any unnecessary filler words and maintaining clarity:

[Music]
Welcome to the Smile Toy Factory! My name is Windsor Divisor, and I’m the manager. You’ve arrived just in time; we’re figuring out how to package all our toys. There are so many, but I know a few tricks to determine if we’ll have any toys left over when we put them in boxes. We call them the divisibility rules.

Let’s look at how many robots we have. We want to put two in each box, but we need to know if there will be any left over. We can’t send any boxes with only one robot. To find out, we’ll use the divisibility rules. These rules allow us to know quickly if a number is divisible by another, meaning that dividing one number by another leaves a remainder of zero. The number we divide by is called the divisor.

For example, if we have four robots and want to put two in each box, there won’t be any left over because the remainder of the division is zero. So, four is divisible by two, and two is its divisor. However, the number three isn’t divisible by two because if we divide three by two, the remainder isn’t zero; it’s one.

Each number has its own divisibility rule. Some are based on adding all the digits, while others require looking at the last digits. Today, we’ll talk about numbers divisible by one, two, five, and ten.

**Numbers Divisible by One**
There’s a very special number for which no divisibility rule is needed because any number is divisible by it. It’s known as the universal divisor: the number one. Every number can be divided by one, and the remainder will always be zero.

**Numbers Divisible by Two**
We have 264 robots, and we want to put two in each box. To check if all the boxes will be full or if there will be robots left over, we can use the divisibility rule of two. If it’s an even number, it’s divisible by two; if it’s odd, it isn’t. The last digit of 264 is 4, which is even, so 264 is divisible by two. Let’s test the rule: the remainder is zero, confirming that the divisibility rule of two works. No robots will be left over!

**Numbers Divisible by Five**
Now, we have dolls. We can always keep five in each box. To find out if we can divide them into boxes of five, we use the divisibility rule of five. A whole number is divisible by five if it ends in five or zero. We have 875 dolls, so if we store them five by five, there will be none left over.

**Numbers Divisible by Ten**
We have 6741 marbles and want to put ten in each box. To check the divisibility rule for ten, we just need to see if the number ends in zero. The number 6741 does not end in zero, so there will be marbles left over—specifically, one.

Thank you for your visit! I hope you enjoyed learning about the divisibility rules. They are very useful in everyday life and will also help you in your math classes at school.

If you’re hungry, you can stop by my brother Connor’s fruit shop next door. He loves to be visited and can teach you his favorite divisibility rules.

**Connor’s Fruit Shop**
Welcome to Connor’s Fruit Shop! My name is Connor Divisor. I’m preparing boxes of fruit for the neighborhood soup kitchen. To find out if I have any pieces of fruit left over when I put them in boxes, I’ll use the same divisibility rules my brother Windsor uses.

Today, we’ll talk about numbers divisible by three and nine.

**Numbers Divisible by Three**
I want to put three oranges in each box. To find out if a number can be divided by three, we add up all the digits. We have 4,175,676 oranges. Adding the digits: 4 + 1 + 7 + 5 + 6 + 7 + 6 = 36. Since 36 is divisible by three, there will be no oranges left over.

If we get a large number, we can keep adding the digits until we get a smaller number. For example, adding the digits of 36 gives us 9, which is also divisible by three.

**Numbers Divisible by Nine**
We also have 361,017 bananas, and we want to send nine per box. The divisibility rule for nine is similar to that for three. We add the digits: 3 + 6 + 1 + 0 + 1 + 7 = 18. Since 18 is divisible by nine, we won’t have any bananas left over.

If the sum is too large, we can add the digits again. In this case, 1 + 8 = 9, which is divisible by nine.

I’ll be here for a long time loading these boxes. In the meantime, why not visit my brother Trevor’s organic farm? He can explain some divisibility rules you might not know yet.

**Trevor’s Farm**
Welcome to my little farm! My name is Trevor Divisor. I have a lot of animals, mostly sheep and chickens. I want to build stables and chicken coops to keep them comfortable. It’s important that the coops and stables are full, so I will use the divisibility rule.

Today, we’ll learn about numbers divisible by four and eight.

**Numbers Divisible by Four**
I have 344 sheep and want to group them in fours. To check if 344 is divisible by four, we look at the last two digits. The last two digits are 44. Dividing 44 by 4 gives us a remainder of zero, so 344 is also divisible by four.

**Numbers Divisible by Eight**
I have 2,856 hens and want to build eight coops. To check if 2,856 is divisible by eight, we look at the last three digits, which are 856. We divide 856 by eight, and the remainder is zero, meaning 2,856 is divisible by eight.

I’ll start working now. If you have time, stop by my family’s restaurant, Divisor Diner.

**Divisor Diner**
Welcome to Divisor Diner! My name is Taylor Divisor. I need help with my dishes. To find out if any will be missing ingredients, I will use the divisibility rules.

**Numbers Divisible by Six**
I have 108 olives. To check if this number is divisible by six, we need to check if it meets the rules for two and three. The last digit is eight, which is even, so it’s divisible by two. Adding the digits gives us 9, which is divisible by three, so 108 is also divisible by six.

**Numbers Divisible by Twelve**
The restaurant’s most famous dish is the blueberry tart, which requires 12 blueberries. We have 144 blueberries. To check if 144 is divisible by 12, we check if it’s divisible by three and four. Since we already know it’s divisible by three, we check the last two digits: 44. Dividing 44 by four gives us a remainder of zero, confirming that 144 is divisible by twelve.

Thank you for visiting! We hope you learned a lot about the divisibility rules. They are very useful in math and everyday life. Enjoy your dinner!

[Music]
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This version maintains the educational content while removing unnecessary repetition and filler phrases.

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