- (x + 4)2 – 8x = 0
- (x – √2)2 – 2(x + 1) = 0
(v)
The condition (x + 4)2 – 8x = 0 has no genuine roots.
Working on the above condition,
= (0) – 4(1) (16) < 0
Subsequently, the roots are nonexistent.
(vi)
The condition (x – √2)2 – √2(x+1)=0 has two unmistakable and genuine roots.
Improving on the above condition,
Subsequently, the roots are genuine and unmistakable.