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Q: Set of odds numbers divisible by 5 between 10 and 20?

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For example the set of all numbers which are integer multiples of 4 is a subset of all the numbers exactly divisible by 2.

The odds of choosing a prime number in the set [1-20] are 8 out of 20, as there are 8 prime numbers, 2, 3, 5, 7, 11, 13, 17, and 19, in that set.

They are members of the infinite set of numbers of the form 8433*k where k is an integer. Since the set is infinite, it is not possible to list them.

The set of integers, rational numbers, real numbers, complex numbers are some of the sets. Also, many of their subsets: for example, all numbers divisible by 3.

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All whole numbers are divisible. If you mean divisible by numbers other than 1 and themselves, the answer is the set of composite numbers.

The set of even numbers is the set of all the numbers that are divisible by 2 (or multiples of 2).

There are 3598 numbers between 10000 and 99999 which are divisible by 25. They are elements of the set of numbers of the form 25*k, where k is an integer between 41 and 3999 (inclusive).

All numbers are divisible by 2145. Any element of the set of numbers of the form 2145*k where k is an integer is evenly divisible.

50 is divisible by 1, 2, 5, 10, 25 and 50 in the set of whole numbers. In the set of real numbers, 50 is divisible by any number and the answer will be a whole number only if it is divided by the 6 numbers mentioned above.

The subset of counting numbers between 0 and 120, inclusive, that are even, divisible by 5, and the square of one of the counting numbers are 0 and 100.Zero is included in this answer because, as of around the 1900's, it was added to the set of counting numbers, said set originally starting with one.

Every number is divisible by any set of non-zero numbers.Any element of the set of numbers of the form 10*k where k is an integer is evenly divisible.

It is empty set

Every number is divisible by 60651. Any element of the set of numbers of the form 60651*k where k is an integer is evenly divisible.

1000, 1020, 1040, 1060, 1080, 1100

Any element of the set of numbers of the form 2345690*k where k is an integer is evenly divisible.

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