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If the digits of a number add up to a number divisible by three, it's divisible by three.

Ex. Is 4,895 divisible by 3?

4+8+9+5=26

26 is not divisible by 3

No.

Is 246 divisible by 3?

2+4+6=12

12 is divisible by 3

Yes!

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Q: What are the rules to divisibility by 3 rules?
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Related questions

What numbers 2 3 5 9 divides into 123456789 evenly using divisibility rules?

3 and 9. And they divide into 123456789 whether or not you use divisibility rules!


Is 963 divisible by 3 according to the rules of divisibility?

Yes.


What are the divisibility rules that work for 93?

Being Divisibel by 3 and 31


How divisibility rules can help you find common factors?

Divisibility rules help you find the factors of a number. Once you've found the factors for two or more numbers, you can find what they have in common. Take 231 and 321. If you know the divisibility rules, you know that they are both divisible by 3, so 3 is a common factor.


What is divisibility rules for 15?

If a number is divisible by 3 and 5, it is divisible by 15.


What are the divisibility rules of all prime numbers?

The divisibility rules for a prime number is if it is ONLY divisible by 1, and itself.


What is the prime factorization of 279 using the divisibility rules?

3 x 3 x 31 = 279


What is the divisibility rules for 93?

It is divisible by any of its factors which are: 1, 3, 31 and 93


What is a divisibility rule for 5?

If the rules for 2 and 3 work, the number is divisibale by 5.


What is the prime factorization of 225 using the divisibility rules?

With the common divisibility rules, you can quickly see that it is divisible by 5, and by 9 (3 x 3). If you divide 225 by each of these numbers, you should be able to get the remaining factors quickly, as well.


Write about a reallied situation that can be solved using divisibility rules solve it?

3+7=10


Who invented the divisibility rules?

The divisibility rules were not invented by a single individual, but rather developed over time by mathematicians through observation and exploration of number patterns. The rules for divisibility by 2, 3, 5, and 10 can be traced back to ancient civilizations such as the Egyptians and Greeks. The more complex rules for divisibility by numbers like 7, 11, and 13 were further refined by mathematicians in the Middle Ages and beyond. These rules are now fundamental concepts in elementary number theory.