1 is the multiplicative identity.
The property that multiplication of integers is commutative.
The property of reciprocals as multiplicative inverses.
If the numbers in an arithmetic problem can be rearranged to make the same result, then this is called the "commutative property" - in this case, as a multiplication sum, the commutative property of multiplication.
This is an example of the commutative property of multiplication.
No it is not a zero property because it doesn't use a zero. It is an example of the commutative property of multiplication.
The property that multiplication of integers is commutative.
Identity property of addition.
The property of reciprocals as multiplicative inverses.
If the numbers in an arithmetic problem can be rearranged to make the same result, then this is called the "commutative property" - in this case, as a multiplication sum, the commutative property of multiplication.
This is an example of the commutative property of multiplication.
There is no property illustrated by the expression.
No it is not a zero property because it doesn't use a zero. It is an example of the commutative property of multiplication.
The property illustrated by the expressions (46 \times 38) and (38 \times 46) is the commutative property of multiplication. This property states that changing the order of the factors does not change the product; thus, (46 \times 38) equals (38 \times 46). Both expressions will yield the same result when calculated.
Mainly the commutative property. But the fact that 30*8*7 is unambiguous and you do not need to write (30*8)*7 or 30*(8*7) is due to the associative property.
The identity property is when a factor in an multiplication problem keeps its identity for example= eight times one equals eight (the eight keeps its identity)
Commutative property.
Unless s is defined it is not a property.