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How could you rewrite n + 6 using the commutative property?
For any numbers a and b, a X b = b X a
Doesn't change the sun
6 + n
2 X 4 = 4 X 2
4 X 6
6 + 3 + 4
4 + 6
5 + 2
The commutative property of addition states that the order of the numbers in an equation:
For any numbers a and b, a X b = b X a
Doesn't change the sun
6 + n
2 X 4 = 4 X 2
4 X 6
6 + 3 + 4
4 + 6
5 + 2
According to the commutative property of addition, 3 + 4 + 6 equals:
For any numbers a and b, a X b = b X a
Doesn't change the sun
6 + n
2 X 4 = 4 X 2
4 X 6
6 + 3 + 4
4 + 6
5 + 2
According to the commutative property of addition, 2 + 5 equals:
For any numbers a and b, a X b = b X a
Doesn't change the sun
6 + n
2 X 4 = 4 X 2
4 X 6
6 + 3 + 4
4 + 6
5 + 2
What is the commutative property of multiplication?
For any numbers a and b, a X b = b X a
Doesn't change the sun
6 + n
2 X 4 = 4 X 2
4 X 6
6 + 3 + 4
4 + 6
5 + 2
What is an example of the commutative property of multiplication?
For any numbers a and b, a X b = b X a
Doesn't change the sun
6 + n
2 X 4 = 4 X 2
4 X 6
6 + 3 + 4
4 + 6
5 + 2
If x = 4, what does 6 + X equal, according to the commutative property?
For any numbers a and b, a X b = b X a
Doesn't change the sun
6 + n
2 X 4 = 4 X 2
4 X 6
6 + 3 + 4
4 + 6
5 + 2
If X = 4, what does 6X equal, according to the commutative property?
For any numbers a and b, a X b = b X a
Doesn't change the sun
6 + n
2 X 4 = 4 X 2
4 X 6
6 + 3 + 4
4 + 6
5 + 2
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