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According to the Vieta's theorem, the product of the roots is equal to the value of the constant term of a polynomial.
Since the number 3 is the root and since the constant term is 15, then the second root is   = 5.
According to the Vieta's theorem, the sum of the roots is equal to the coefficient at x taken with the opposite sign.
Since the roots are 3 and 5, it implies that k = -(3+5) = -8.     ANSWER
 = 5.
According to the Vieta's theorem, the sum of the roots is equal to the coefficient at x taken with the opposite sign.
Since the roots are 3 and 5, it implies that k = -(3+5) = -8.     ANSWER
Solved.    The value of  "k"  is  -8:    Option  B).