IF THE EQUATION X2-AX+1=0 has two distinct roots then
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The discriminant of x^2 - ax + 1 is d = a^2 - 4.
(1) If the equation has exactly one real root, then d = 0
a^2 - 4 = 0
a^2 = 4
|a| = 2
(2) If the equation has two real roots, then d > 0
a^2 - 4 > 0
a^2 > 4
|a| > 2
(3) If the equation has two complex-valued roots, then d < 0
a^2 - 4 < 0
a^2 < 4
|a| < 2
(1) If the equation has exactly one real root, then d = 0
a^2 - 4 = 0
a^2 = 4
|a| = 2
(2) If the equation has two real roots, then d > 0
a^2 - 4 > 0
a^2 > 4
|a| > 2
(3) If the equation has two complex-valued roots, then d < 0
a^2 - 4 < 0
a^2 < 4
|a| < 2
Answered by
77
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