The expression (5 \times 2 \times 2 \times 5) demonstrates the Commutative Property of Multiplication, which states that the order in which numbers are multiplied does not change the product. In this case, rearranging the factors (for example, (5 \times 5 \times 2 \times 2)) will still yield the same result. Additionally, it also illustrates the Associative Property, as the way the factors are grouped does not affect the final product.
That is the Commutative Property.
(8 x 5) x 2 = 8 x (5 x 2)
The transitive property of equality states that if ( a = b ) and ( b = c ), then ( a = c ). For example, if ( x = 5 ) and ( 5 = y ), then by the transitive property, ( x = y ). Another example is if ( 2 + 3 = 5 ) and ( 5 = 10 - 5 ), then it follows that ( 2 + 3 = 10 - 5 ).
5 x 2 and 1/3 = (5 x 2) + (5 x 1/3) = 10 and 5/3 = 11 and 2/3
5 x 4 equals 4 x 5 is commutative property.
That is the Commutative Property.
(8 x 5) x 2 = 8 x (5 x 2)
The commutative property of addition. The commutative property of addition states, "x + y = y + x"
Suppose you were trying to multiply 17 x 5 x 2. The associative property states that (17 x 5) x 2 = 17 x (5 x 2) The second one is easier to do in your head.
An example of the distributive property is 5 x (10 + 2) = (5 x 10) + (5 x 2), or in more general form, A(B+C) = AB+AC
This is the distributive property of multiplication over addition.
This is an example of the commutative property of multiplication
(5 x 30) + (5 x 2) = 150 + 10 = 160
Well, if x+3=5 and 2+3=5, I'm guessing x should equal 2
The transitive property of equality states that if ( a = b ) and ( b = c ), then ( a = c ). For example, if ( x = 5 ) and ( 5 = y ), then by the transitive property, ( x = y ). Another example is if ( 2 + 3 = 5 ) and ( 5 = 10 - 5 ), then it follows that ( 2 + 3 = 10 - 5 ).
(2 x 3) x 4 = 2 x (3 x 4) Basically you switch the parentheses
5 x 2 and 1/3 = (5 x 2) + (5 x 1/3) = 10 and 5/3 = 11 and 2/3