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For any numbers a and b,a × b=b × a and a+b=b+a when applying the

11. For any numbers a a and b,a×b=b×a b, a \times b=b \times a and a+b=b+a a+b=b+a when applying the

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Write a quadratic function from its x-intercepts and another pointright chevron icon

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Q. 11. For any numbers a a and b,a×b=b×a b, a \times b=b \times a and a+b=b+a a+b=b+a when applying the
  1. Commutative Property Definition: The equations given are examples of the Commutative Property.\newlineIn math, the Commutative Property states that you can change the order of the numbers you are adding or multiplying without changing the result.
  2. Multiplication Property: For multiplication, the Commutative Property is a×b=b×aa \times b = b \times a. This means that if you multiply aa by bb, it's the same as multiplying bb by aa.
  3. Addition Property: For addition, the Commutative Property is a+b=b+aa + b = b + a. This means that if you add aa to bb, it's the same as adding bb to aa.

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