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Complete the following statements using m(x) = x² and n(x) = x – 3.

m(n(x)) = m(x – 3) = ( x, -3, 0r x-3 )²
n(m(x)) = n(x²) = x² – -3,3, or 9
Because m(n(x)) is not equal to, equal to, or is less than n(m(x)), the composition of m and n is not commutative. Therefore, function composition is not commutative.

Complete the following statements using m(x) = x² and n(x) = x – 3. m(n(x)) = m(x-example-1
User Atondelier
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1 Answer

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Answer: x-3, 3, is not equal to

Explanation:

User Don George
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