Mathematics · Polynomials
Let p(x) be a polynomial with real coefficients, p(0) = 1 and p'(x) > 0 for all x ∈ &double;R. Then:
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- 1p(x) has infinitely many real roots
- 2p(x) may have a negative real root✓
- 3p(x) has only one positive real root
- 4p(x) has at least two real roots
Correct answer
p(x) may have a negative real root
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