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Help please!!....For what value of "k" does the equation kx^2 - 2kx + k - 1=0 not have solutions in the real number set?
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\[{p(x)=kx^2-2kx+k-1}\] let !
for the value where k in in closed form
factors of -1 = \(\pm 1\)
p(-1)=\(\large{k(-1)^2-2k(-1)+k-1=0}\) \(\large{4k-1=0}\) \(\large{k=\frac{1}{4}}\)
i am just confused ...
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As long as \(k\geqslant0\), the polynomial will have real solutions.
Hint: \[\Large ax^2+bx+c=0\] will have nonreal solutions when \[\Large b^2 - 4ac < 0\]
make sure \(b^2-4ac\geq 0\) in this case \(a=k, b=-2k, c=(k-1)\)
thanks for all the help guys!
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