Examples of 'must be divisible' in a sentence
Meaning of "must be divisible"
must be divisible: Indicates that something is capable of being divided or separated into equal parts. This phrase is commonly used in mathematics and general discussions to emphasize the requirement for an object or value to be divisible
How to use "must be divisible" in a sentence
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must be divisible
Number of generations must be divisible by seven.
A - 1 must be divisible by all prime factors of m.
Some say the number of participants must be divisible by three.
The time must be divisible by three.
It consists of at least nine members whose number must be divisible by three.
The first address must be divisible by the number of addresses.
Further, everything that changes must be divisible.
So it must be divisible by nine.
The number of pages in your book must be divisible by 4.
Numbers must be divisible by 2 or 5.
The number of pages of your document must be divisible by 4.
Therefore, a p - a must be divisible by p, as promised.
In particular, if r is odd then the number of edges must be divisible by r.
The result must be divisible by 3.
The number of words that begin with a vowel must be divisible by 7.
See also
That is, m must be divisible by 2.
In order to achieve a result, the total points for each round must be divisible by 5.
Rule 1 - the year must be divisible by four.
The number of words that appear in more than one form must be divisible by 7.
The whole number must be divisible by 11.
The product of any N consecutive integers must be divisible by N?
Because the given must be divisible by 10.
Therefore the sum of the fourth, fifth and sixth digits must be divisible by 3.
The number of grooves in such input-shafts must be divisible by 4, typically either 8 or 12 grooves.
Full identification number in the form YYMMDDXXXX must be divisible by 11.
The first four numbers entered must be divisible by 4.
Add the last two digits to twice the rest . The result must be divisible by 14.
One edge or space diagonal must be divisible by 13.
Subtract the last digit from the rest . The result must be divisible by 11.
A map 's width and height must be divisible by 8.
One edge, face diagonal or space diagonal must be divisible by 37.
Thus, since we know N is not prime, it must be divisible by a prime.
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Examples of using Must
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They must have changed their view
Someone you know must have died
He must have loved you very much
Examples of using Divisible
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A number only divisible by itself and one
Calendars are not based on easily divisible factors
The latter are divisible so it can be carried on a backpack
