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(3.18x +7.21) sin(10.13) where y(0.26) = 1.94 Use the 4th order Kutta-Simpson 1/3 rule with step-size h = 0.10 to obtain an approximate solution to the initial value problem at x = 0.76. Consider the initial value problem: y' = Your answer must be accurate to 4 decimal digits (i.e., your answer - correct answer ≤ 0.00005). Note: this is different to rounding to 4 decimal places You should maintain at least eight decimal digits of precision throughout all calculations. When x = 0.76 the approximation to the solution of the initial value problem is: y(0.76)~ Skipped

(3.18x +7.21) sin(10.13) where y(0.26) = 1.94 Use the 4th order Kutta-Simpson 1/3 rule with step-size h = 0.10 to obtain an approximate solution to the initial value problem at x = 0.76. Consider the initial value problem: y' = Your answer must be accurate to 4 decimal digits (i.e., your answer - correct answer ≤ 0.00005). Note: this is different to rounding to 4 decimal places You should maintain at least eight decimal digits of precision throughout all calculations. When x = 0.76 the approximation to the solution of the initial value problem is: y(0.76)~ Skipped

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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Consider the initial value problem: y' Y 10.13 = (3.18x + 7.21)sin where y(0.26) = 1.94 Use the 4th order Kutta-Simpson 1/3 rule with step-size h = 0.10 to obtain an approximate solution to the initial value problem at x = 0.76. Your answer must be accurate to 4 decimal digits (i.e., your answer correct answer| ≤ 0.00005). Note: this is different to rounding to 4 decimal places You should maintain at least eight decimal digits of precision throughout all calculations. When x = 0.76 the approximation to the solution of the initial value problem is: y(0.76)~ Skipped
Transcribed Image Text:Consider the initial value problem: y' Y 10.13 = (3.18x + 7.21)sin where y(0.26) = 1.94 Use the 4th order Kutta-Simpson 1/3 rule with step-size h = 0.10 to obtain an approximate solution to the initial value problem at x = 0.76. Your answer must be accurate to 4 decimal digits (i.e., your answer correct answer| ≤ 0.00005). Note: this is different to rounding to 4 decimal places You should maintain at least eight decimal digits of precision throughout all calculations. When x = 0.76 the approximation to the solution of the initial value problem is: y(0.76)~ Skipped
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