Let a,b,c E R and a (is not equal to 0) be such that (a+c) 2 2, then the quadratic equation ax 2 + bx + c = 0 has : Imaginary roots. Real roots. Exactly one real root lying in the interval(-1,1). Exactly two roots in (-1,1).

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SHAIK AASIF AHAMED · Answer

Hello student,
Please find my response to your question below
What does the line’a (is not equal to 0) be such that (a+c)²’mean it does not have a meaning i think there should be a condition there which is missing.
please see the question clearly and repost it.

Wilby Back · Answer

in the first line it is (a+c)^2

Wilby Back · Answer

*(a+c)^2

SHAIK AASIF AHAMED · Answer

Hello student,
Please find my response to your question below
What does the line’a (is not equal to 0) be such that (a+c)²’mean it does not have a meaning i think there should be a condition there which is missing.
please see the question clearly and repost it.

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Let a,b,c E R and a (is not equal to 0) be such that (a+c) 2 2, then the quadratic equation ax 2 + bx + c = 0 has : Imaginary roots. Real roots. Exactly one real root lying in the interval(-1,1). Exactly two roots in (-1,1).

Let a,b,c E R and a (is not equal to 0) be such that (a+c)² ^2, then the quadratic equation ax² + bx + c = 0 has :

Imaginary roots.

Real roots.

Exactly one real root lying in the interval(-1,1).

Exactly two roots in (-1,1).

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Let a,b,c E R and a (is not equal to 0) be such that (a+c) 2 2, then the quadratic equation ax 2 + bx + c = 0 has : Imaginary roots. Real roots. Exactly one real root lying in the interval(-1,1). Exactly two roots in (-1,1).

Let a,b,c E R and a (is not equal to 0) be such that (a+c)2 2, then the quadratic equation ax2 + bx + c = 0 has : Imaginary roots. Real roots. Exactly one real root lying in the interval(-1,1). Exactly two roots in (-1,1).

4 Answers

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Let a,b,c E R and a (is not equal to 0) be such that (a+c)² ^2, then the quadratic equation ax² + bx + c = 0 has :

Imaginary roots.

Real roots.

Exactly one real root lying in the interval(-1,1).

Exactly two roots in (-1,1).