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Ian factored 12x3y3 – 24x2y3 into 6xy(2x2y2 – 4xy2).

/1 a. Verify that Ian’s factorization is correct, using multiplication.

Answer:

/1 b. Ian’s factorization is not considered ‘complete’. Explain why.

Answer:

/1 c. Show the complete factorization of 12x3y3 – 24x2y3.

Answer:

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Verified Answer :

ayec
A6xy(2x^2y^2-4xy^2)

If you need to multiply 6xy and 2x^2y^2 & 6xy and 4xy^2.
You will get 12x^3y^3-24x^2y^3.

BFactorization is not complete because 6xy is not the greatest common factor.
CComplete factor: 12x^2y^3(x-2y).

Answer:

Step-by-step explanation:

Given that Ian factored

\(12x^3y^3 - 24x^2y^3\)

as

\(6xy(2x^2y^2 - 4xy^2).\)

We find that inside still there are common factors for the two terms.

We can find 2 as common factor and for x, the term x and for y it is y^2

So correct factorisation would be

\(12x^2y^3(x-2)\)

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