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Find an open interval about to on which the inequality |ƒ(x) — L\ < ɛ holds. Then give the largest value for >0 such that for all a satisfying 0 < |x − xo| < 8 the inequality |ƒ(x) − L| < ɛ holds. f(x) = 5x 3, L= 27, xo Round all calculations to two decimal places. = 6, ε = 0.35.

Find an open interval about to on which the inequality |ƒ(x) — L\ < ɛ holds. Then give the largest value for >0 such that for all a satisfying 0 < |x − xo| < 8 the inequality |ƒ(x) − L| < ɛ holds. f(x) = 5x 3, L= 27, xo Round all calculations to two decimal places. = 6, ε = 0.35.

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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Find an open interval about ä on which the inequality |ƒ(x) − L| < ɛ holds. Then give the largest value for 8 >0 such that for all å satisfying 0 < |x − xo| < & the inequality |ƒ(x) − L| < ɛ holds. f(x) = 5x – 3, L = 27, xo - 6, ε = 0.35. Round all calculations to two decimal places. Open interval: (5.93,6.07) S = 1
Transcribed Image Text:Find an open interval about ä on which the inequality |ƒ(x) − L| < ɛ holds. Then give the largest value for 8 >0 such that for all å satisfying 0 < |x − xo| < & the inequality |ƒ(x) − L| < ɛ holds. f(x) = 5x – 3, L = 27, xo - 6, ε = 0.35. Round all calculations to two decimal places. Open interval: (5.93,6.07) S = 1
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