Oh, what a lovely question! Let's take a moment to explore together. Yes, 144 is divisible by 2, 3, 4, 6, 9, and 12. It's like a happy little tree with many branches reaching out to different numbers. Just remember, numbers can be friends and play nicely together in the world of math.
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Well, honey, let me break it down for you. 144 is divisible by 2, 3, 4, 6, 9, and 12. But it ain't divisible by 5 or 10. So, go ahead and pop those numbers into 144 without any guilt, but leave 5 and 10 out of the party.
144 is divisible by 2, 3, 4, 6, 9 and not divisible by 5 or 10.
The last digit of 144 is 4 and 4 is divisible by 2, thus 144 is divisible by 2.
Sum of the digits of 144 is 1+4+4 = 9 which is divisible by 3, thus 144 is divisible by 3
Last two digits of 144 are 44 which are divisible by 4, thus 144 is divisible by 4
An alternative test: If the last digit plus twice the preceding digit is divisible by 4 then the whole number is divisible by 4.
For 144, last digit + twice preceding digit is 4+2x4 = 12 which is divisible by 4, so 144 is divisible by 4
Last digit of 144 is 4 which is neither 0 nor 5, thus 144 is not divisible by 5
144 is divisible by both 2 and 3 (see above), thus 144 is divisible by 6
For 144, 1+4+4 = 9 which is divisible by 9, thus 144 is divisible by 9
The last digit of 144 is 4 which is not 0, thus 144 is not divisible by 10
Yes, 144 is divisible by 2, 3, 4, 6, 9, and 12. To determine if a number is divisible by 5, you would need the last digit to be 0 or 5, which is not the case for 144.
It is easier to work backward. All multiples of 144 are automatically divisible by 144. Multiples of 144 are 1*144, 2*144, 3*144, 4*144, ... and -1*144, -2*144, -3*144, -4*144, and so on. =========================
In google search box, type 144/3 and hit return to see the results.-------------------------Yes, 48 * 3 = 144
The digital root (sum of digit) must be divisible by 9, and the number formed by the last 4 digits must be divisible by 16. The second requirement ensures that the number is divisible by 16.
Yes, it is divisible by 2, 3 and 9, but is not exactly divisible by 5 or 10.
It is evenly divisible by 2 and 10 but not by 3 and 9.