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The condition that both the roots of quadratic equation ax2+bx+c=0 are positive is

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Important Questions on X+2 Maths

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The condition that both the roots of the equation ax2+bx+c=0 are zero is:
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There is a quadratic equation of the form ax2+bx+c=0 along with 3 conditions.

I. If only the value of a is correct in the equation, the roots are 13 and 1 .

II. If only the value of b is correct, the roots are 6 and 5 .

III. If only the value of c is correct, the roots are -3 and -2.

What is the equation of a quadratic equation opposite in sign to the roots of the given quadratic equation?

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Quadratic equations (2p-1)z2+(2p+1)z+c=0 and (q+1)y2+(4q+1)y+3c=0 have the same pair of roots. Given that c0, what is the value of (p+q) ?
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Quadratic equation x2+bx+c= has roots a and b, such that LCM of (a, b)=24 and HCF of (a, b)=2. What is the total number of such quadratic equations if a and b are natural numbers?
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If p2+q2x2-2(p+q)x+1=0, what must be the relation between q and p if the equation has equal and real roots?
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How many positive integers p, q, and r exist such that pq+qr+r  p=2 ?
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If  x2+y2+z2=1, then the value of x y+y z+z x lies in the interval of:
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If aR,bR, then the factors of the expression ax2-y2-bxy are