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10/12/2017
Numerical Methods For Engineers 7th Edition Textbook Solutions | Chegg.com
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Numerical for Engineers (7th Edition) TEXTBOOK SOLUTIONS EXPERT Q&A Methods Chapter 25, Problem 21P
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Consider the following differential equation with initial value
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Where
My Textbook Solutions Derive the analytical solution by separation of variables and multiply both sides by the following equation,
Numerical Advanced Principles of Methods for... Engineering... Corporate... 7th Edition
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Use MAPLE to substitute the initial condition
and take the exponential to get the
following result,
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According to 4th order Runge-Kutta method,
Where
Use 4th order Runge-Kutta method to evaluate y from with
in
.
The results obtained are tabulated in the following table, x
y
1950 2555
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10/12/2017
Numerical Methods For Engineers 7th Edition Textbook Solutions | Chegg.com 1951 2607.676
1952 2661.132
1953 2715.368
1954 2770.38
1955 2826.168
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Step 3 of 3 Use MAPLE to obtain the plot for the function over the interval
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Recommended solutions for you in Chapter 25 Chapter 25, Solution 8P
Chapter 25, Solution 19P
Consider the following 4th order RK method: Where, Also,
Consider the differential equation, Here, And With the initial condition,
View this solution
View this solution
Recommended solutions for you in Chapter 25
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10/12/2017
Numerical Methods For Engineers 7th Edition Textbook Solutions | Chegg.com Chapter 25, Solution 8P
Chapter 25, Solution 19P
Consider the following 4th order RK method: Where, Also,
Consider the differential equation, Here, And With the initial condition,
View this solution
View this solution
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