Explain why, when multiplying (3x - 4)(3x + 4), the product has two terms. O A Before multiplying using the FOIL method, the term 3x -4 can be simplified. O B. When multiplying using the FOIL method, the two x terms will cancel each other out. C. When multiplying using the FOIL method, the two x terms will cancel each other out. O D. The FOIL method shows that the product is equal to (3x - 4)2.

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Chapter5: Polynomials And Polynomial Functions
Section5.3: Multiply Polynomials
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Explain why, when multiplying (3x-4)(3x+4), the product has two terms.
Explain why, when multiplying (3x - 4)(3x + 4), the product has two terms.
O A. Before multiplying using the FOIL method, the term 3x -4 can be simplified.
O B. When multiplying using the FOIL method, the two x terms will cancel each other out.
O C. When multiplying using the FOIL method, the two x terms will cancel each other out.
O D. The FOIL method shows that the product is equal to (3x - 4).
Transcribed Image Text:Explain why, when multiplying (3x - 4)(3x + 4), the product has two terms. O A. Before multiplying using the FOIL method, the term 3x -4 can be simplified. O B. When multiplying using the FOIL method, the two x terms will cancel each other out. O C. When multiplying using the FOIL method, the two x terms will cancel each other out. O D. The FOIL method shows that the product is equal to (3x - 4).
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