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Last updated on May 26th, 2025

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Divisibility Rule of 664

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The divisibility rule is a way to find out whether a number is divisible by another number without using the division method. In real life, we can use the divisibility rule for quick math, dividing things evenly, and sorting things. In this topic, we will learn about the divisibility rule of 664.

Divisibility Rule of 664 for Australian Students
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What is the Divisibility Rule of 664?

The divisibility rule for 664 is a method by which we can find out if a number is divisible by 664 or not without using the division method.

 

Check whether 1328 is divisible by 664 with the divisibility rule.  


Step 1: Divide the number into groups starting from the right, each containing as many digits as there are in 664, which is three digits. Here, 1328 is divided into two groups: 1 and 328.


Step 2: Check if each group is divisible by 664. 


Step 3: Since 328 is not divisible by 664 and neither is 1, 1328 is not divisible by 664. If all groups are divisible by 664, then the number is divisible by 664.divisibility rule of 664

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Tips and Tricks for Divisibility Rule of 664

Learn the divisibility rule to help with quick calculations. Let’s learn a few tips and tricks for the divisibility rule of 664.

 

  • Know the multiples of 664: Memorize the multiples of 664 (664, 1328, 1992, 2656, etc.) to quickly check the divisibility. If each group of numbers is a multiple of 664, then the number is divisible by 664.
     
  • Repeat the process for large numbers: Students should keep repeating the divisibility process by dividing into groups until they reach a small number or each group is divisible by 664.  
     
  • Use the division method to verify: Students can use the division method as a way to verify and cross-check their results. This will help them to verify and also learn.
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Common Mistakes and How to Avoid Them in Divisibility Rule of 664

The divisibility rule of 664 helps us to quickly check if the given number is divisible by 664, but common mistakes like calculation errors lead to incorrect conclusions. Here we will understand some common mistakes that will help you to avoid errors.

Mistake 1

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Not following the correct steps.

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Students should follow the correct steps by dividing the number into groups and checking each group for divisibility by 664.

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Divisibility Rule of 664 Examples

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Problem 1

Can 1328 be divided evenly by 664?

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Yes, 1328 is divisible by 664.

Explanation

To check if 1328 is divisible by 664, follow these steps:


1) Divide 1328 by 664, which results in exactly 2 with no remainder.


2) Since the division is exact, 1328 is divisible by 664.

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Problem 2

Is 1992 divisible by 664?

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No, 1992 is not divisible by 664.

Explanation

To determine if 1992 is divisible by 664, perform the following:


1) Divide 1992 by 664, which results in approximately 3 with a remainder.


2) Since there is a remainder, 1992 is not divisible by 664.

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Problem 3

Determine if -664 is divisible by 664.

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Yes, -664 is divisible by 664.

Explanation

To check if -664 is divisible by 664, consider the following:


1) Remove the negative sign and divide 664 by 664, which results in exactly 1 with no remainder.


2) Therefore, -664 is divisible by 664.

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Problem 4

Can 332 be divided evenly by 664?

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No, 332 is not divisible by 664.

Explanation

To check if 332 is divisible by 664, follow these steps:


1) Divide 332 by 664, which results in less than 1 with a remainder.


2) Since the result is not an integer, 332 is not divisible by 664.

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Problem 5

Check if 7280 is divisible by 664.

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Yes, 7280 is divisible by 664.

Explanation

To verify if 7280 is divisible by 664, perform the following:


1) Divide 7280 by 664, which results in exactly 11 with no remainder.


2) Therefore, 7280 is divisible by 664.

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FAQs on Divisibility Rule of 664

1.What is the divisibility rule for 664?

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2.How many numbers are there between 1 and 2000 that are divisible by 664?

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3.Is 1328 divisible by 664?

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4.Does the divisibility rule of 664 apply to all integers?

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5.How can children in Australia use numbers in everyday life to understand Divisibility Rule of 664?

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6.What are some fun ways kids in Australia can practice Divisibility Rule of 664 with numbers?

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7.What role do numbers and Divisibility Rule of 664 play in helping children in Australia develop problem-solving skills?

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8.How can families in Australia create number-rich environments to improve Divisibility Rule of 664 skills?

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Important Glossaries for Divisibility Rule of 664

  • Divisibility rule: The set of rules used to find out whether a number is divisible by another number or not.
     
  • Multiples: The results we get after multiplying a number by an integer. For example, multiples of 664 are 664, 1328, 1992, etc.
     
  • Integers: Numbers that include all whole numbers, negative numbers, and zero.
     
  • Groups: Segments of digits into which a number is divided according to the divisibility rule.
     
  • Division: The process of determining how many times one number is contained within another.
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About BrightChamps in Australia

At BrightChamps, we believe numbers are more than just figures—they’re gateways to countless opportunities! Our mission is to help kids throughout Australia strengthen important math skills, focusing today on the Divisibility Rule of 664 with special attention on the Divisibility Rule—explained in a lively, enjoyable, and easy-to-follow way. Whether your child is figuring out the speed of a roller coaster at Luna Park Sydney, tracking scores at local cricket matches, or managing their allowance for the latest gadgets, mastering numbers gives them the confidence they need for daily life. Our interactive lessons make learning simple and fun. Since kids in Australia learn in different ways, we tailor our teaching to match each child’s style. From Sydney’s vibrant streets to the stunning beaches of the Gold Coast, BrightChamps brings math to life, making it relatable and exciting throughout Australia. Let’s make the Divisibility Rule a fun part of every child’s math journey!
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Hiralee Lalitkumar Makwana

About the Author

Hiralee Lalitkumar Makwana has almost two years of teaching experience. She is a number ninja as she loves numbers. Her interest in numbers can be seen in the way she cracks math puzzles and hidden patterns.

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Fun Fact

: She loves to read number jokes and games.

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