If duplicates are permitted, then 6. If not, then 4
1,1,24
1,2,12
1,3,8
1,4,6
2,2,6
2,3,4
Complex numbers, Real numbers, Rational numbers, Integers, Natural Numbers, Multiples of an integer.
If you simply add numbers the answer is the sum of those numbers.
the lesson property
Commutative Property of Multiplication
The following rules apply to all real numbers.if either number is zero, then the product is zero.if the signs of two numbers are the same, their product is positive; if the signs are different then the product is negative.for the product of three or more numbers, the associative property can be used to find the product two-at-a-time.
Complex numbers, Real numbers, Rational numbers, Integers, Natural Numbers, Multiples of an integer.
Yes, closure is a property of natural numbers. In mathematics, a set is said to be closed under an operation if performing that operation on members of the set always produces a member of the same set. For example, the set of natural numbers is closed under addition and multiplication, as the sum or product of any two natural numbers is always a natural number. However, it is not closed under subtraction or division, as these operations can yield results that are not natural numbers.
Yes, the product of any two natural numbers is always a natural number. Natural numbers are defined as the set of positive integers (1, 2, 3, ...), and when you multiply two positive integers, the result is also a positive integer. Therefore, the product remains within the set of natural numbers.
associative property
Good question. 1+2+3+4+5=155=15 So the product of first five natural numbers is fifteen Natural numbers starts from one So we add first five natural numbers and get the right answer is fifteen
If you simply add numbers the answer is the sum of those numbers.
This is called the "commutative" property.
the lesson property
Commutative Property of Multiplication
The following rules apply to all real numbers.if either number is zero, then the product is zero.if the signs of two numbers are the same, their product is positive; if the signs are different then the product is negative.for the product of three or more numbers, the associative property can be used to find the product two-at-a-time.
I would describe the rule as one of the simplest possible.The product is odd only if each of the natural numbers is odd. If any one of them is even, the product is even.I would describe the rule as one of the simplest possible.The product is odd only if each of the natural numbers is odd. If any one of them is even, the product is even.I would describe the rule as one of the simplest possible.The product is odd only if each of the natural numbers is odd. If any one of them is even, the product is even.I would describe the rule as one of the simplest possible.The product is odd only if each of the natural numbers is odd. If any one of them is even, the product is even.
The associative property.