Using Fixed-Point Iteration with an initial value of nine, find a value of x that will make the following function true. Stop iteration when the approximate error is less than 0.002%. Then, round-off the value to the five decimal places. f (z) = x – (sin æ + cos a) = 0 O 0.70482 O 0.70481 O none of the choices O 0.70479 O 0.70480

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section5.6: Exponential And Logarithmic Equations
Problem 64E
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Using Fixed-Point Iteration with an initial value of nine, find a value of x that will make the following
function true. Stop iteration when the approximate error is less than 0.002%. Then, round-off the value
to the five decimal places.
f (z) = x - (sin a + cos a) = 0
O 0.70482
O 0.70481
O none of the choices
O 0.70479
O 0.70480
Transcribed Image Text:Using Fixed-Point Iteration with an initial value of nine, find a value of x that will make the following function true. Stop iteration when the approximate error is less than 0.002%. Then, round-off the value to the five decimal places. f (z) = x - (sin a + cos a) = 0 O 0.70482 O 0.70481 O none of the choices O 0.70479 O 0.70480
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