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Please explain how to find the value for k for which this equation has one repeated root x^2-2x+k=0
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why no start with seeing what it looks like to have a repeated root, say a? so multiply out \((x-a)^2\) and pattern match
(x-a)(x-a) x^2-ax-ax+a^2 I don't quite understand how this relates to the problem?
\(x^2-ax-ax+a^2 = \\ x^2 - 2ax + a^2\) original problem: \(x^2-2x+k=0\) geddit?
Sorry, no I really don't. The two equations don't look similar to me because the original equation does not have two squared variables and the middle term doesn't have two variables.
pattern match
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