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Question 74
If $$x^2 + kx + k = 0$$ has two distinct real solutions, then the value of k will satisfy:
Solution
The correct option is A.
For two distinct real solution, D > 0
$$\implies$$ $$b^{2}-4ac>0$$
$$\implies$$ $$k^{2}-4k>0$$
$$\implies$$ $$k(k-4)>0$$
$$\implies$$ $$k<0$$ or $$k>4$$
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