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What 3 digit odd number has the most multiples?
All integers have an infinite amount of multiples.
How many positive integers are there between -1and 4?
The positive integers up to 4 are: 1, 2, 3, and 4. This is a total of four positive integers.
What positive integers are in the solution set for 3x-17?
3x-17=0 3x=17 x=17/3
What are positive and negative integers?
An integer is a whole number. The set of integers can be expressed as {-∞, ..., -3, -2, -1, 0, 1, 2, 3, ..., ∞}. The ∞ symbol represents infinity (an integer with infinite digits). The integer zero (0) lies at the centre of the set and is neither positive nor negative. The positive integers are the counting numbers greater than zero {1, 2, 3, ..., ∞}. The negative integers are the inverses of the counting numbers, all less than zero {-∞, ..., -3, -2, -1}. Positive integers are sometimes denoted with the + symbol for clarity, such as {+1, +2, +3, ..., +∞).Positive integers are the counting numbers (1, 2, 3, 4, 5 and so on) greater than zero. Negative integers are their counterparts (-1, -2, -3, -4, -5 and so on) less than zero.
If A is the set of all positive integers less than 300 that are divisible by 3 and B is the set of all prime numbers how many elements has the intersection of set A and set B?
One. The only multiple of 3 that is prime is 3 itself.
Let A be the set of all positive even integers less than 20 A the set of odd integers B set of perfect squares and C the set of multiples of 3. Determine C(AintersectionB).?
It is not possible to answer the question because the operator between C and (AintersectionB) is not visible.
What is the set builder notation of all integers that are multiples of 3?
The set builder notation for all integers that are multiples of 3 can be expressed as ( { x \in \mathbb{Z} \mid x = 3k \text{ for some } k \in \mathbb{Z} } ). This notation specifies the set of all integers ( x ) such that ( x ) can be represented as 3 times some integer ( k ).
What is position integers?
Any positive whole number.
What is closed under subtraction?
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.
How many positive integers from 1 to 1000 inclusive are there such that is a multiple of 3 and the digit sum of is also a multiple of 3?
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 are examples of a set?
A set can be anything. {1, 2, 3} is a set of the first 3 counting numbers. It's also the first three positive integers. The the set of the smallest positive whole numbers.
What 3 positive integers multiplied equal 47?
{1,1,47} is the only possible set.
What is the characteristics of each set of numbers that make up the set of integers?
The set of integers consists of three distinct subsets: positive integers (1, 2, 3, ...), negative integers (-1, -2, -3, ...), and zero (0). Positive integers are whole numbers greater than zero, while negative integers are whole numbers less than zero. Together, these subsets form a continuous, infinite set that includes both positive and negative values, as well as zero, which serves as a neutral element in addition and subtraction. Integers do not include fractions or decimals, emphasizing their characteristic as whole numbers.
What is the least common factor of 4 and 3?
1 The least common factor of any set of positive integers is always 1.
How many positive integers n from 1 to 1000 inclusive are there such that n is a multiple of 3 and the digit sum of n is also a multiple of 3?
All multiples of 3 have digits that add up to a multiple of 3. There are 333 multiples of 3 between 1 and 1000.
How many integers 4 to 50 inclusive or neither multiple of 3 nor 4?
To find the integers from 4 to 50 inclusive that are neither multiples of 3 nor 4, first determine the total count of integers in this range, which is (50 - 4 + 1 = 47). Next, calculate the multiples of 3 and 4 within this range: there are 16 multiples of 3 (from 6 to 48) and 12 multiples of 4 (from 4 to 48). Use the principle of inclusion-exclusion to account for overlaps (multiples of 12), resulting in a total of 22 integers that are multiples of either 3 or 4. Subtracting this from the total gives (47 - 22 = 25) integers that are neither multiples of 3 nor 4.
What is the least common factor of 15 and 27?
The least common factor of any two or more positive integers is always 1
