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Any multiples of 4 including itself is divisible by 4
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∙ 7y ago
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Is 293 divisible by 5?
293 is not divisible by 5. Only numbers that end on 0 or 5 are exactly divisible by 5.No, it is not.
What is the number nearest to 39 that is exactly by divisible 4?
40 is nearest to 39 and is exactly by divisible 4
What are some numbers that are divisible by four?
numbers that are divisible by 4 is either: 4n or numbers in which the number formed by last two digits are divisible by 4
Is 3138 divisible by 3 or divisible by 4?
It divides exactly by 3, but not 4.
When is a set a subset of another set?
For example the set of all numbers which are integer multiples of 4 is a subset of all the numbers exactly divisible by 2.
Numbers exactly divisible by 20 are also exactly divisible by what other numbers?
1, 2, 4, 5, and 10
What is a number divisible by 4 but not by 2?
There are none. As a factor of 4, 2 is a factor of all numbers that are multiples of 4. The reverse comparison is true, however, because only half (exactly half) of the numbers divisible by 2 are also divisible by 4.
How many numbers from 1 to 100 are there each of which is not exactly divisible by 4 but also has 4 as a digit?
12.
Is 293 divisible by 5?
293 is not divisible by 5. Only numbers that end on 0 or 5 are exactly divisible by 5.No, it is not.
What is the smallest number which is exactly divisible by the numbers 8 9 and 10?
The smallest number which is exactly divisible by the numbers 8 9 and 10 is 360.
What is the number nearest to 39 that is exactly by divisible 4?
40 is nearest to 39 and is exactly by divisible 4
Are all odd numbers exactly divisible by 9?
No.
What is the smallest number which is exactly divisible by all the numbers from 1-11?
12
Is 202 divisible by ten?
No - numbers are only divisible exactly by ten - if they end in a zero !
What are some numbers that are divisible by four?
numbers that are divisible by 4 is either: 4n or numbers in which the number formed by last two digits are divisible by 4
Is 3138 divisible by 3 or divisible by 4?
It divides exactly by 3, but not 4.
When is a set a subset of another set?
For example the set of all numbers which are integer multiples of 4 is a subset of all the numbers exactly divisible by 2.
