[" ct numbers satisfying the condition "a+b+c=0" then the roots of "],[+7c=0" are - "],[[" (B) negative "," (C) real and distinct "," (D) imag "]]

If a,b,c are real numbers satisfying the conditgion a+b+c=0, then the roots of the quadratic equation 3ax^(2)+5bx=7c=0 are: a.positive b.negative c.real and distinct d. imaginary

If a,b,c are real numbers satisfying the condition a+b+c=0 then the rots of the quadratic equation 3ax^(2)+5bx+7c=0 are

If a+b+c=0, then roots of the equation 3ax^(2)+4bx+5c=0 are (A) Positive (B) negative (C) Real and distinct (D) imaginary

If a, b, c are real numbers satisfying the condition a+b+c=0 then the rots of the quadratic equation 3ax^2+5bx+7c=0 are

If a,b,c in R such that a+b+c=0 and a!=c, then prove that the roots of (c+a-b)x+(a+b-c)=0 are real and distinct.

If a

Given that a x^2+b x+c=0 has no real roots and a+b+c 0 d. c=0

Given that a x^2+b x+c=0 has no real roots and a+b+c 0 d. c=0

If a and c are the lengths of segments of any focal chord of the parabola y^(2)=bx,(b>0) then the roots of the equation ax^(2)+bx+c=0 are real and distinct (b) real and equal imaginary (d) none of these