Let conditions \( C_{1} \) and \( C_{2} \) be defined as follows: \( C_{1}: b^{2}- \) \( 4 a c \...
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Let conditions \( C_{1} \) and \( C_{2} \) be defined as follows: \( C_{1}: b^{2}- \) \( 4 a c \geq 0, C_{2}: a,-b, c \) are of same sign. The roots of \( a x^{2}+ \) \( b x+c=0 \) are real and positive, if
(A) both \( C_{1} \) and \( C_{2} \) are satisfied
(B) only \( C_{2} \) is satisfied
(C) only \( C_{1} \) is satisfied
(D) None of these
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