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A system which is represented by the given equation below, able to work effectively even when the time is zero. f(t) = 7t³ – 0.31t² + 8t – cos t However, there will be a time where the system is put on resting mode for several seconds. By using Newton-Raphson Method, find the approximate resting time between the interval [1 2] seconds with system function

A system which is represented by the given equation below, able to work effectively even when the time is zero. f(t) = 7t³ – 0.31t² + 8t – cos t However, there will be a time where the system is put on resting mode for several seconds. By using Newton-Raphson Method, find the approximate resting time between the interval [1 2] seconds with system function

Linear Algebra: A Modern Introduction
Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter2: Systems Of Linear Equations
Section2.4: Applications
Problem 17EQ
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A system which is represented by the given equation below, able to work effectively even when the time is zero. (b) f(t) = 7t3 – 0.31t² + 8t – cost However, there will be a time where the system is put on resting mode for several seconds. By using Newton-Raphson Method, find the approximate resting time between the interval [1 2] seconds with system function tolerance less than 0.0005. Do the calculation in four decimal places.
Transcribed Image Text:A system which is represented by the given equation below, able to work effectively even when the time is zero. (b) f(t) = 7t3 – 0.31t² + 8t – cost However, there will be a time where the system is put on resting mode for several seconds. By using Newton-Raphson Method, find the approximate resting time between the interval [1 2] seconds with system function tolerance less than 0.0005. Do the calculation in four decimal places.
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