0
The mathematically correct answer is: any set that contains it.
For example, it belongs to
the set of all numbers between -3 and +2,
the set {0, -3, 8/13, sqrt(97), pi},
the set {0},
the set of the roots of x3 - x2 + x = 0,
the set of all integers,
the set of all rational numbers,
the set of all real numbers,
the set of all complex numbers.
What else can I help you with?
What set of numbers does 0 belong?
0 is a integer.
What set does 0.56 belong in?
what set is 0.56
Do 0 and 3 have closure for addition?
A set of numbers is considered to be closed if and only if you take any 2 numbers and perform an operation on them, the answer will belong to the same set as the original numbers, than the set is closed under that operation. If you add any 2 real numbers, your answer will be a real number, so the real number set is closed under addition. If you divide any 2 whole numbers, your answer could be a repeating decimal, which is not a whole number, and is therefore not closed. As for 0 and 3, the most specific set they belong to is the whole numbers (0, 1, 2, 3...) If you add 0 and 3, your answer is 3, which is also a whole number. Therefore, yes 0 and 3 are closed under addition
What set of numbers does 31 belong to?
It belongs to the set of prime numbers
What set of numbers does -49 belong to?
Negative integers.
What set of numbers does 0 belong to?
Its an imperial numberIts belong to rational, whole, and integars.
What is Additive Identity Property?
The additive identity for a set is a number (denoted by 0) such that a + 0 = 0 + a = a for all elements a which belong to the set.
Is the set of irrational numbers closed for addition?
No. Sqrt(2) is irrational, as is -sqrt(2). Both belong to the irrationals but their sum, 0, is rational.
Do 0 and 3 have closure for addition?
A set of numbers is considered to be closed if and only if you take any 2 numbers and perform an operation on them, the answer will belong to the same set as the original numbers, than the set is closed under that operation. If you add any 2 real numbers, your answer will be a real number, so the real number set is closed under addition. If you divide any 2 whole numbers, your answer could be a repeating decimal, which is not a whole number, and is therefore not closed. As for 0 and 3, the most specific set they belong to is the whole numbers (0, 1, 2, 3...) If you add 0 and 3, your answer is 3, which is also a whole number. Therefore, yes 0 and 3 are closed under addition
What is a set of contacts that belong to a single circuit called?
A loop refers to a set of contacts that belong to a single circuit.
Different between crisp set and fuzzy set?
In short, for a crisp set (subset) elements of the set definitely do belong to the set, while in a fuzzy set (subset) elements of the set have a degree of membership in the set. To make things clearer:Suppose we have a reference set X={x_1, ...} and a subset Y={y_1, ...} of X. If Y represents a crisp subset of X, then for all x_n belonging to X, x_n either belongs or Y or does not belong to Y. We can write this by assigning a function C which takes each member of X to 1 iff it belongs to Y, and 0 iff it does not belong to Y. E. G. Suppose we have the set {1, 2, 3, 4, 5}. For the crisp subset {1, 2, 4} we could write this in terms of a function C which takes 1 to 1, 2 to 1, 3 to 0, 4 to 1, and 5 to 0, or we can write {(1, 1), (2, 1), (3, 0), (4, 1), (5, 1)}.For a fuzzy subset F of a reference set X the elements of F may belong to F to a degree in between 0 and 1 (as well as may belong to F to degree 0 or 1). We can write this by assigning a function M which takes each member of X to a number in the interval of real numbers from 0 to 1, [0, 1] to represent its degree of membership. Here "larger" numbers represent a greater degree of membership in the fuzzy subset F. For example, for the reference set {1, 2, 3, 4, 5} we could have a function M which takes 1 to .4, 2 to 1, 3 to .6, 4 to .2, and 5 to 0, or {(1, .4), (2, 1), (3, .6), (4, .2), (5, 0)}, with 3 having a greater degree of membership in F than 4 does, since .6>.2.
A function that is discontinous everywhere?
An example of a function discontinuous everywhere fa(x) = 1 , if x belongs to set a fa(x) = 0 if x does not belong to set a The a is a subscript here. This function is called the 'Indicator function' and everywhere discontinuous.
What set does -15 belong to?
Go look in a book
What set of numbers does -17 belong to?
its real, rational, and an integer
What set of numbers does 1.8 belong to?
Rational and Real numbers
What does the set symbol epsilon mean?
It means 'belongs to' eg. If A={1,2,3,4,5,6} then "5 belongs to A" belongs to the given set and when for number has a cross, it means that 'don't belong to' so, "8 don't belong to A".
Write a procedure in TCL for Fibonacci series?
puts "0" set a 0 set b 1 set c 0 for {set i 1} {$i < 8} {incr i} { set a $b set b $c set c [expr $b + $a] puts $c } -------->by No Rule
