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1. Find a root greater than zero of f(x) = e² - 2x - 5 ех using the Fixed-Point Iteration Method with an initial estimate of 2, and accurate to five decimal places. Round off all computed values to seven decimal places

1. Find a root greater than zero of f(x) = e² - 2x - 5 ех using the Fixed-Point Iteration Method with an initial estimate of 2, and accurate to five decimal places. Round off all computed values to seven decimal places

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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1. Find a root greater than zero of ƒ (x) = eª − 2x − 5 using the Fixed-Point Iteration Method with an initial estimate of 2, and accurate to five decimal places. Round off all computed values to seven decimal places 2. Compute for a real root of 1 2 √√x cos - sin v X √x = 4 accurate to 4 significant figures using Fixed-Point Iteration Method with an initial value of TT. Round off all computed values to 6 decimal places. Use an error stopping criterion based on the specified number of significant figures. To get maximum points, use an iterative formula that will give the correct solution and answer with less than eleven iterations.
Transcribed Image Text:1. Find a root greater than zero of ƒ (x) = eª − 2x − 5 using the Fixed-Point Iteration Method with an initial estimate of 2, and accurate to five decimal places. Round off all computed values to seven decimal places 2. Compute for a real root of 1 2 √√x cos - sin v X √x = 4 accurate to 4 significant figures using Fixed-Point Iteration Method with an initial value of TT. Round off all computed values to 6 decimal places. Use an error stopping criterion based on the specified number of significant figures. To get maximum points, use an iterative formula that will give the correct solution and answer with less than eleven iterations.
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