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Applying Four iterations of the interval halvine) method to F(t) = pct) - 40, taking the initial approximations t₁ =3 and ta = 5, yield the following approximations for the number of weeks after which Sibaline is able to recall exactly 40% of the proofs she memorized for the examination and tou (1) (21 3 737 = =

Applying Four iterations of the interval halvine) method to F(t) = pct) - 40, taking the initial approximations t₁ =3 and ta = 5, yield the following approximations for the number of weeks after which Sibaline is able to recall exactly 40% of the proofs she memorized for the examination and tou (1) (21 3 737 = =

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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d) Applying Four iterations of the interval halvine) a method to F(t) = pct) - 40, taking the initial approximations t₁ = 3 and ta = 5, yield the following approximations for the number of weeks after which Sibaline is able to recall exactly 40% of the proofs she memorized for the examination (1) t₂ (2) t3 (3) = = = and two = th
Transcribed Image Text:d) Applying Four iterations of the interval halvine) a method to F(t) = pct) - 40, taking the initial approximations t₁ = 3 and ta = 5, yield the following approximations for the number of weeks after which Sibaline is able to recall exactly 40% of the proofs she memorized for the examination (1) t₂ (2) t3 (3) = = = and two = th
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