without solving comment on the nature of the roots by discriminant :x^2-ax-b^2
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Answer:
real and distant....
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Explanation:
We have been given a quadratic equation with variable x .
→x^2 - ax - b^2 = 0 ←..... (1)
The general form of a quadratic equation is
A x^2 + B x + C = 0 ..........(2)
Equating equations (1) and (2) , we have
A = 1
B = - a
And ,
C = - b^2
The discriminant is given by = B^2 - 4AC
Hence , the discriminant of the given equation will be
= a^2 + 4 b^2
Since , a^2 ≥ 0 and , 4 b^2 ≥ 0
Hence. a ^2 + 4 b^2 ≥ 0
→ Discriminant is greater than or equal to zero .
Hence ,the equation will have Real
Roots.
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