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Factor 27y^3-125
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(3y-5)(9y^2+15y+25)
Where does the (3y)^3-(5)^3 come from?
You have a difference of cubes: 27y^3 - 125 = (3y)^3 - 5^3 A difference of cubes factors this way: \[a ^{3} - b ^{3} = (a - b)(a ^{2} + ab + b ^{2})\]
In your case, a = 3y and b = 5, so you have 27y^3 - 125 = (3y)^3 - 5^3 = (3y - 5)[(3y)^2 + (3y)(5) + 5^2] = (3y - 5)(9y^2 + 15y + 25)
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