The property illustrated in the expression (4 + (6 + 2) = (4 + 6) + 2) is the Associative Property of Addition. This property states that the way in which numbers are grouped in an addition problem does not change their sum. Whether you add (6 + 2) first or (4 + 6) first, the final result remains the same.
ask my friend on 0402655877
8+2*2 = 8+4 = 12while8*2 + 2*2 = 16+4 = 20So the property illustrated by the equation, as given in the question, is that of a FALSE statement.However,(8+2)*2 = 8*2 + 2*2 is the distributive property of multiplication over addition.
The equality 6+3+2 = 6+2+3 is an example of the commutative property of addition. When using only addition, the order of the values does not change their sum. Since b+c = c+b then a+(b+c) = a+(c+b)
the commutative property of addition
2 plus 8 equals 8 plus 2 demonstrates the commutative property of addition
ask my friend on 0402655877
The property of "we have no idea what you're talking about". Do you people bother to proofread these questions, or do you just paste them in and expect us to be psychic? Okay. Activating my powers.... my psychic prediction is that the property that's illustrated is that division (or possibly subtraction, though I think that's less likely) is not associative.
There is no property illustrated by the expression.
8+2*2 = 8+4 = 12while8*2 + 2*2 = 16+4 = 20So the property illustrated by the equation, as given in the question, is that of a FALSE statement.However,(8+2)*2 = 8*2 + 2*2 is the distributive property of multiplication over addition.
The commutative property
The equality 6+3+2 = 6+2+3 is an example of the commutative property of addition. When using only addition, the order of the values does not change their sum. Since b+c = c+b then a+(b+c) = a+(c+b)
commutative property
Commutative property of addition.
the commutative property of addition
2 plus 8 equals 8 plus 2 demonstrates the commutative property of addition
This is an example of the "commutative" property.
The expression (2 (8 + 5) = (2 + 8) 5) illustrates the Distributive Property. This property states that multiplying a sum by a number is the same as multiplying each addend by that number and then adding the results. In this case, both sides of the equation demonstrate this principle by distributing the 2 and the 5 across the sums.