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Let f(x) = x3 +6.4x. We will use the interval bisection method to find an approximate solution to f(x) = 79.6. We will start with the interval 0, 5|| Enter the midpont ro of this interval Number Using the Intermediate Value Theorem, you should be able to determine whether the solution is.to the left or right of this, O right O left Hence determine the next midpoint estimate given by the interval bisection method Number Apply the interval bisection one more time and give the next midpoint Number

Let f(x) = x3 +6.4x. We will use the interval bisection method to find an approximate solution to f(x) = 79.6. We will start with the interval 0, 5|| Enter the midpont ro of this interval Number Using the Intermediate Value Theorem, you should be able to determine whether the solution is.to the left or right of this, O right O left Hence determine the next midpoint estimate given by the interval bisection method Number Apply the interval bisection one more time and give the next midpoint Number

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.6: The Inverse Trigonometric Functions
Problem 94E
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Let f(x) = x3 +6.4x. %3D We will use the interval bisection method to find an approximate solution to f(x) = 79.6. We will start with the interval [0, 5 Enter the midpont rn of this interval Number Using the Intermediate Value Theorem, you should be able to determine whether the solution is.to the left or right of this, right left Hence determine the next midpoint estimate given by the interval bisection method Number Apply the interval bisection one more time and give the next midpoint Number
Transcribed Image Text:Let f(x) = x3 +6.4x. %3D We will use the interval bisection method to find an approximate solution to f(x) = 79.6. We will start with the interval [0, 5 Enter the midpont rn of this interval Number Using the Intermediate Value Theorem, you should be able to determine whether the solution is.to the left or right of this, right left Hence determine the next midpoint estimate given by the interval bisection method Number Apply the interval bisection one more time and give the next midpoint Number
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