Examples of using Is divisible in English and their translations into Thai
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Colloquial
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Ecclesiastic
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Ecclesiastic
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Computer
This one over here we added up all the digits and got 18, 18 is divisible by 9.
So all of this is divisible by 3.
By having a 3 times 5 in its prime factorization that ensures that this number is divisible by 15.
Because ninety nine is divisible by nine.
Is divisible by 1, not 2, 3, 4, 5 or 6, but it's also divisible by 7 so 7 is prime.
So let's see if this is divisible by 7.
Is divisible by 3, 24 is divisible by 3 and 48 is divisible by 3.
Well, every whole number is divisible by 1.
Let's see, 9 is divisible into both of these.
And that might be common sense to you, because by definition, an even number is divisible by 2.
So this top expression, everything is divisible by 3, so let's rewrite it.
Now we want to write it in as simple as possible form, and let's see if this top number is divisible by 3.
So if we're going to to think about whether 4 is divisible, you just look at the last two digits.
If something is divisible by 9, it's going to be divisible by 3 because 9 is divisible by 3.
But if you do a prime factorization, you would say, well, let's see, 105 is divisible by 5, definitely, so it's 5× 21, and 21 is 3× 7.
To figure out if something is divisible by 3, you add up its digits, and if the sum is divisible by 3, we're in business.
Is divisible by 2, and so 6, but 5 isn't, so we can't divide everything by 2, and then, there's x squared x to the fourth, but 5 has no x term on it, so we can't divide everything by x or a power of x.
Just looking at this, it looks like 45,45,000 is divisible by 45, which is divisible by 9, and 27 is also divisible by 9.
But if something is divisible by 6, it's definitely going to be divisible by 3 as well because 6 is divisible by 3.
When you look at it immediately, it might pop out at you that 6 is divisible by 3, and x to the fourth is definitely divisible by x squared, so 6x to the fourth is definitely divisible by 3x squared.
Clearly 8k squared is divisible by 8, 24 is divisible by 8, and 144, it might notbe as obvious is divisble by 8, but it looks like it is. .
Here you are divisible by 5, but not 2.
Both the numerator and the denominator are divisible by 3.
Both 42 and 36 are divisible by 6.
Both the numerator and the denominator are divisible by 3.
So in order this whole thing, all of this has to be divisible by nine.
And if that's divisible by 3, then it's going to be divisible by 3.
It has to be divisible by n, and it also has to be divisible by n^4.
Well immediately, both factors are divisible by 3 and both terms are divisible by y.