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Q: How many unique pairs of positive integers can be multiplied together to yield 36?
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How many unique pairs of positive integers can be multiplied together to yield 24?

Four unique pairs.


What is synonym of unique?

unique [juːˈniːk] adj 1. being the only one of a particular type; single; sole 2. without equal or like; unparalleled 3. (informal) very remarkable or unusual4. maths, leading to only one result, the sum of two integers is unique, having precisely one value, the unique positive square root of 4 is 2


182 is the product of 2 consecutive integers but the answer is not unique?

The numbers are 13 and 14.


What is thesmallest 3digit number with unique digits?

0.12 Or 102 if you do not want to include non integers.


Does the set of a whole number includes zero but the natural number do not?

Actually, the "set of whole numbers" doesn't have a unique definition, so it's better to avoid that term, at least in professional circles. For some people, "whole numbers" means positive numbers (usually including zero), for others, it means "integers" (i.e., both positive and negative whole numbers). The only thing you can be sure about when the term "whole numbers" is used is that it does NOT include fractions or numbers with decimals. The term "natural numbers", on the other hand, was originally used for whole numbers starting with 1; but in recent decades, it has become quite common to include zero. To avoid confusion, you better use terms such as: "Positive integers" (greater or equal to 1) "Non-negative integers" (greater or equal to 0) "Integers" (any whole number, can be zero, positive, negative).

Related questions

How many unique pairs of positive integers can be multiplied together to yield 24?

Four unique pairs.


What is Euclid's lemma?

Given Positive Integers a and b there exists unique integers q and r satisfying a=bq+r; 0 lesser than or equal to r<b


What is Euclid's division lemma?

Given Positive Integers a and b there exists unique integers q and r satisfying a=bq+r; 0 lesser than or equal to r<b


How many prime factorization does 64 have?

Like all the other positive composite integers, 64 has one unique prime factorization.


What are some unique uses for integers?

211


Is the cardinality of an infinitely countable set the same as the rational numbers?

Yes. There is an injective function from rational numbers to positive rational numbers*. Every positive rational number can be written in lowest terms as a/b, so there is an injective function from positive rationals to pairs of positive integers. The function f(a,b) = a^2 + 2ab + b^2 + a + 3b maps maps every pair of positive integers (a,b) to a unique integer. So there is an injective function from rationals to integers. Since every integer is rational, the identity function is an injective function from integers to rationals. Then By the Cantor-Schroder-Bernstein theorem, there is a bijective function from rationals to integers, so the rationals are countably infinite. *This is left as an exercise for the reader.


Define prime numbers?

A prime number is a number in the set of positive integers such that it is only divisible by 2 unique numbers: itself, and 1. For this reason the first prime number is 2, not 1.


Can 1 be multiplied by it self?

Any number can be multiplied by itself, but one is unique in that it stays the same. 1x1 is 1


What is synonym of unique?

unique [juːˈniːk] adj 1. being the only one of a particular type; single; sole 2. without equal or like; unparalleled 3. (informal) very remarkable or unusual4. maths, leading to only one result, the sum of two integers is unique, having precisely one value, the unique positive square root of 4 is 2


What is a unique positive morning quote?

A positive, unique morning quote would be "Don't have a good morning, have a great one!"


What number can be factorized in 2 different ways?

None. The factorization of integers is unique.


182 is the product of 2 consecutive integers but the answer is not unique?

The numbers are 13 and 14.