Examples of using Is divisible in English and their translations into Vietnamese
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Colloquial
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Computer
Case 1: None of x, y, z is divisible by n.
Is divisible by 3 but no power of two is! .
Fizzbuzz” if the number is divisible by both 3 and 5.
Is divisible by 3. And 70 is clearly not prime.
Since c2= 2b2, c2 is divisible by 2, and therefore even.
Case 2: One and only one of x, y,z is divisible by n.
N is divisible by two; therefore B times N is also divisible by two.
Say we have to test whether the number 75236 is divisible by 11 or not.
When the number is divisible by both 3 and 5, our logic will echo only"Fizz.".
A similar trickcan be used to see if a number is divisible by 4.
If the final number is divisible by 10, then it could be a valid credit card number.
In other words,a century year cannot be a leap year unless it is divisible by 400.
For checking if a number is divisible by 7,(we will use 224 as the example) simply.
Now if n= 5 then one of x, y,z is even and one is divisible by 5.
Bitcoin is divisible into smaller units known as satoshis with each satoshi worth 0.00000001 bitcoin.
Since y is an integer, and 2y2= b2, b2 is divisible by 2, and therefore even.
A Bitcoin is divisible in hundred million units and each unit is both individually identifiable and programable.
The number formed by the last two digits is divisible by 20.[3] 480: 80 is divisible by 20.
Bitcoin is divisible into 100 million satoshis, meaning that one satoshi is 0.00000001 bitcoin.
The last two digits form a number that is divisible by 4.[2][3] 40,832: 32 is divisible by 4.
Prove that among any 39 consecutive natural numbers it is alwayspossible to find one whose sum of digits is divisible by 11.
Notice that 2000 was a leap year because it is divisible by 400, but that 1900 was not a leap year.
Al-Haytham is also the first person to state Wilson's theorem.if p is prime than 1+(p-1)! is divisible by p.
All of these are divisible by 3. 3 is divisible by 3,24 is divisible by 3 and 48 is divisible by 3.
Al-Haytham, is also the first person that we know to state Wilson's theorem,namely that if p is prime then 1+(p-1)! is divisible by p.
Every number which is not prime itself is divisible by at least one prime(usually, of course, by several).
One bitcoin is divisible to eight decimal places(100 millionth of one bitcoin), and this smallest unit is referred to as a Satoshi.
The factorial n! of a positive integer n is divisible by every integer from 2 to n, as it is the product of all of them.
Just like 1 USD is divisible into 10 dimes or 20 nickels or 100 pennies without diminishing their total purchasing power, the Gini cryptocurrency is divisible into smaller units, too.
The first term on the left is divisible by n, and the second term is divisible by ab, which by hypothesis is divisible by n.