Find #K#, if #x^2-2x+k# has #x-1# as a factor?
1 Answer
Apr 16, 2018
Explanation:
If
#0 = (color(blue)(1))^2-2(color(blue)(1))+k#
#color(white)(0) = 1-2+k = k - 1#
So
Another way to see this is:
#x^2-2x+k = x^2-2x+1+k-1 = (x-1)^2+(k-1)#
This is divisible by