What is (x−y)3?
x3−y3+3xy(x−y)
x3+y3−3xy(x+y)
x3−y3−3xy(x−y)
x3+y3+3xy(x+y)
We have the identity: (a−b)3=a3−b3−3ab(a−b) By replacing a by x and b by y, we get (x−y)3=x3−y3−3xy(x−y)