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100% because all integers are multiples of 1
{x| x is the name of day of week}
-- All but one of them are greater than 8 . -- All but one of them are written with more than 1 digit. -- All are multiples of 4 . -- All are multiples of 2 . -- All are even numbers. -- All are positive, real, natural, integers.
What are you even asking. A multiple is the product of any quantity and an integer. Because there are infinite integers, I can not give you all of the multiples. Do you even know what you're asking? 0, is a multiple of everything 0*b=0 Are you asking for the properties of multiples I don't even know what you're saying.
All multiples of 3 have digits that add up to a multiple of 3. There are 333 multiples of 3 between 1 and 1000.
what os the set of all integers divisible by 5
Set builder notation for prime numbers would use a qualifying condition as follows. The set of all x's and y's that exist in Integers greater than 1, such that x/y is equal to x or 1.
All integers have an infinite amount of multiples.
The even integers are whole number multiples of 2. They include ...-8,-6,-4,-2,0,2,4,6,8,10,12,14,16,18,20... They include all numbers ending in 0,2,4,6 or 8. The other integers are odd integers. They are numbers that are not integer multiples of 2.
All integers from 1 to 200.
It is a list of three integers which are all multiples of 15.
Not sure about the set builder notation, but Q = {0}, the set consisting only of the number 0.
100% because all integers are multiples of 1
{x| x is the name of day of week}
They are all integers of the form 40*k where k is an integer.
-- All but one of them are greater than 8 . -- All but one of them are written with more than 1 digit. -- All are multiples of 4 . -- All are multiples of 2 . -- All are even numbers. -- All are positive, real, natural, integers.
The set of all integers; the set of all rational numbers; the set of all real numbers; the set of all complex numbers. Also their multiples - for example the set of all multiples of 2; the set of all multiples of 2.5; the set of all multiples of sqrt(17); the set of all multiples of 3 + 4i where i is the imaginary square root of -1.