Consider the polynomial P(x) = 4x6 − 4x5 + 11x4 – 7x³ +5x² + 2x − 2. : - (c) Use the Bounds Theorem to determine how large the absolute value of a root of P(x) may be.

Advanced Engineering Mathematics
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Chapter2: Second-order Linear Odes
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Consider the polynomial P(x)=4x6−4x5+11x4−7x3+5x2+2x−2P(x)=4x6−4x5+11x4−7x3+5x2+2x−2.

(c) Use the Bounds Theorem to determine how large the absolute value of a root of P(x)P(x) may be.

Consider the polynomial P(x) = 4x6 — 4x5 + 11x¹ – 7x³ +5x² + 2x − 2.
(c) Use the Bounds Theorem to determine how large the absolute value of a root of
P(x) may be.
Transcribed Image Text:Consider the polynomial P(x) = 4x6 — 4x5 + 11x¹ – 7x³ +5x² + 2x − 2. (c) Use the Bounds Theorem to determine how large the absolute value of a root of P(x) may be.
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