Asked by Ace
Consider the polynomial p(x)=32x5y−2xy5.
Part A: What is the complete factorization of p(x)=32x5y−2xy5 over the integers?
Part B: What methods are used to factor p(x)=32x^5y−2xy^5?
Select one answer for Part A and select all answers that apply for Part B.
B: greatest common factor
A: 2xy(2x−y)(2x+y)(4x2+y2)
B: difference of cubes
B: grouping
A: 2xy(4x2−y2)(x4−4x2y2+y4)
B: repeated difference of squares
A: 2xy(2x−y)2(2x+y)2
My answer
A: 2xy(2x−y)(2x+y)(4x2+y2)
B: repeated difference of squares
Part A: What is the complete factorization of p(x)=32x5y−2xy5 over the integers?
Part B: What methods are used to factor p(x)=32x^5y−2xy^5?
Select one answer for Part A and select all answers that apply for Part B.
B: greatest common factor
A: 2xy(2x−y)(2x+y)(4x2+y2)
B: difference of cubes
B: grouping
A: 2xy(4x2−y2)(x4−4x2y2+y4)
B: repeated difference of squares
A: 2xy(2x−y)2(2x+y)2
My answer
A: 2xy(2x−y)(2x+y)(4x2+y2)
B: repeated difference of squares
Answers
Answered by
oobleck
correct
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