Two different quadratic equations have a common root. Let th... — Quantitative Ability and Data Interpretation 2018

Question 371 Quantitative Ability and Data Interpretation 2018 Medium MCQ +1.00 marks · -0.25 negative

Two different quadratic equations have a common root. Let the three unique roots of the two equations be A, B and C - all of them are positive integers. If (A + B + C) = 41 and the product of the roots of one of the equations is 35, which of the following options is definitely correct?

A. The common root is 29. B. The smallest among the roots is 1. C. One of the roots is 5. D. Product of the roots of the other equation is 5. E. All of the above are possible, but none are definitely correct.

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