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Why are odd integers closed under multiplication but not under addition?
The numbers are not closed under addition because whole numbers, even integers, and natural numbers are closed.
Is the set of rational numbers closed under multiplication?
yes
Is the set of whole numbers closed under multiplication?
Yes.
What operation are whole numbers closed under?
l think multiplication
Which set is closed under the operation multiplication?
Any set where the result of the multiplication of any two members of the set is also a member of the set. Well known examples are: the natural numbers (ℕ), the integers (ℤ), the rational numbers (ℚ), the real numbers (ℝ) and the complex numbers (ℂ) - all closed under multiplication.
Are the prime numbers closed under multiplication?
No.
Are rational numbers closed under division multiplication addition or subtraction?
Rational numbers are closed under addition, subtraction, multiplication. They are not closed under division, since you can't divide by zero. However, rational numbers excluding the zero are closed under division.
Is Natural numbers are closed under multiplication?
Yes.natural numbers are closed under multiplication.It means when the operation is done with natural numbers in multiplication the sum of two numbers is always the natural number.
Are natural numbers closed under multiplication?
Yes.
Are the rational numbers closed under multiplication?
Yes.
Why are odd integers closed under multiplication but not under addition?
The numbers are not closed under addition because whole numbers, even integers, and natural numbers are closed.
Is natural numbers are closed under multipication?
IS natural numbers are closed under multiplication? Please answer as soon as possible. Thank You!
Is the set of rational numbers closed under multiplication?
yes
Is the set of whole numbers closed under multiplication?
Yes.
Are composite numbers closed under multiplication?
Yes.
Are whole numbers closed under the operations of multiplication?
Yes.
Is the set rational numbers closed under multiplication?
Yes, it is.
