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If the roots of quadratic equation are rational & distinct condition?

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Expertise in Maths application with physics

Real (rational or irrational) roots states that function cuts the x axis 2 times
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Discrimination is < 0
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CBSE Maths for Science stream

Roots of quadratic equation are rational & distinct when the discriminant is a perfect square.
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M.A. (Maths) M.Ed. NCERT's National Awrdee Innovations in Schools-

D> 0
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a,b,c are rational. Discriminant is perfect square. Discriminant is not equal to zero.If a,b,c are not rational then b/a must be rational and c/a also rational along with discriminant perfect square.
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Mathmagician

The roots of the quadratic equation will be real and distinct if the discriminant is greater than zero, the roots are equal if it is equal to zero and roots will be complex if discriminant is less than zero.
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Mathematics Teacher

The roots of ax^2 +bx +c =0 have rational if b^2 -4ac >0 and prefect square .
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The condition is that discriminant is strictly greater than zero.
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Discriminate is greater than zero. Discriminate means b^2 -4ac>0 then roots are real and different.
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Discriminant D=sqrt(b^2-4ac) > )
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