The number -17 belongs to several sets of numbers, including the set of integers (ℤ), as it is a whole number. It is also part of the set of rational numbers (ℚ), since it can be expressed as -17/1. Additionally, -17 is included in the set of real numbers (ℝ), as all integers and rational numbers are also real numbers.
the answer is -1
173 belongs to the set of positive natural numbers and it also belongs to the set of prime numbers.
Pi belongs to the sets of real numbers, transcendental numbers and irrational numbers.
Real, rational, integer, whole, prime, positive
-10 belongs to the set of all integers denoted by Z.
Ratioal numbers
the answer is -1
Real, rational, integer, whole, prime, positive
It is a whole number, integer, and a rational number. :D
Any set that contains -1.2, whether finite or infinite. For example, the set consisting of only -1.2 ie {-1.2}, the set consisting of -1.2 and 5 = {-1.2,5}, the set consisting of -1.2 and 3 and sqrt(17) = {-1.2,3,sqrt(17)}, and so on.
-28 belongs to: Integers, which is a subset of rationals, which is a subset of reals, which is a subset of complex numbers.
It belongs to any set that contains it: for example, {4.75, -12, pi, sqrt(5), 29}. It belongs to the set of integers which is a proper subset of rational numbers which is a proper subset of real numbers which is a proper subset of complex numbers. So -12 belongs to all the above sets.
To any set that contains it! It belongs to {12}, or {12, sqrt(2), pi, -3/7}, or all whole numbers between 3 and 53, or multiples of 3, or composite numbers, or counting numbers, or integers, or rational numbers, or real numbers, or complex numbers, etc.
The sets of natural numbers, even numbers, odd numbers, prime numbers, rational numbers, irrational numbers, algebraic numbers, trascendental numbers, complex numbers, the sets of points in an euclidean space, etc.The sets of natural numbers, even numbers, odd numbers, prime numbers, rational numbers, irrational numbers, algebraic numbers, trascendental numbers, complex numbers, the sets of points in an euclidean space, etc.The sets of natural numbers, even numbers, odd numbers, prime numbers, rational numbers, irrational numbers, algebraic numbers, trascendental numbers, complex numbers, the sets of points in an euclidean space, etc.The sets of natural numbers, even numbers, odd numbers, prime numbers, rational numbers, irrational numbers, algebraic numbers, trascendental numbers, complex numbers, the sets of points in an euclidean space, etc.
3
there are 5 diffeerent sets Natural Numbers whole numbers integers rational numbers irrational numbers.
Because irrational numbers are defined as those that are not rational. The dichotomy means that every real number belongs to one or the other of these sets, and never to both.