Find the smallest positive integer and the largest negative integer that, by the Upper- and Lower-Bound Theorem, are upper and lower bounds, respectively, for the real zeros of the polynomial function .
A) upper bound 3, lower bound -4
B) upper bound 20, lower bound -28
C) upper bound 28, lower bound -28
D) upper bound 4, lower bound -1
E) upper bound 20, lower bound -20
Correct Answer:
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