Zach wants to factor 3x5β81x2. He knows that the difference of cubes formula is
a3βb3=(aβb)(a2...
Mathematics, 06.05.2020 07:39 leysirivera23ovez6n
Zach wants to factor 3x5β81x2. He knows that the difference of cubes formula is
a3βb3=(aβb)(a2+ab+b2).
Zach decides to use the formula. First, he factors 3x2 out of the expression. Next, he identifies a and b. Finally, he factors the expression according to the formula. His work is shown here.
3x5β81x2=3x2(x3β27)
a=x; b=3
3x5β81x2=3x2(xβ3)(x2+3x+9)
Part A: Which statement correctly analyzes Zachβs work?
Part B: What is the correct factorization of the polynomial 3x5β81x2?
Answers: 3
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