The reason that the linear ordinary differential equations preferable to nonlinear ones in model.

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Answer 1

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Chapter 2, Problem 1RQ

To determine

The reason that the linear ordinary differential equations preferable to nonlinear ones in model.

Expert Solution & Answer

Explanation of Solution

The most preferable method to solve the problem is the linear ordinary differential equations.

Because, it has a great advantage to solve the problems. It has rich solution structure.

There is a one principle to solve the model, that is superposition principle or linear principle. But this advantage is not there in nonlinear.

Also, the solution can be obtaining by adding the solutions or by multiplying the solutions with constant. This advantage is not there in nonlinear.

So, the linear ordinary differential equations preferable to nonlinear ones in modeling.

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Answer 2

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Chapter 2, Problem 1RQ

To determine

The reason that the linear ordinary differential equations preferable to nonlinear ones in model.

Expert Solution & Answer

Explanation of Solution

The most preferable method to solve the problem is the linear ordinary differential equations.

Because, it has a great advantage to solve the problems. It has rich solution structure.

There is a one principle to solve the model, that is superposition principle or linear principle. But this advantage is not there in nonlinear.

Also, the solution can be obtaining by adding the solutions or by multiplying the solutions with constant. This advantage is not there in nonlinear.

So, the linear ordinary differential equations preferable to nonlinear ones in modeling.

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Answer 3

Question

100%

Chapter 2, Problem 1RQ

To determine

The reason that the linear ordinary differential equations preferable to nonlinear ones in model.

Expert Solution & Answer

Explanation of Solution

The most preferable method to solve the problem is the linear ordinary differential equations.

Because, it has a great advantage to solve the problems. It has rich solution structure.

There is a one principle to solve the model, that is superposition principle or linear principle. But this advantage is not there in nonlinear.

Also, the solution can be obtaining by adding the solutions or by multiplying the solutions with constant. This advantage is not there in nonlinear.

So, the linear ordinary differential equations preferable to nonlinear ones in modeling.

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Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Answer 4

Question

100%

Chapter 2, Problem 1RQ

To determine

The reason that the linear ordinary differential equations preferable to nonlinear ones in model.

Expert Solution & Answer

Explanation of Solution

The most preferable method to solve the problem is the linear ordinary differential equations.

Because, it has a great advantage to solve the problems. It has rich solution structure.

There is a one principle to solve the model, that is superposition principle or linear principle. But this advantage is not there in nonlinear.

Also, the solution can be obtaining by adding the solutions or by multiplying the solutions with constant. This advantage is not there in nonlinear.

So, the linear ordinary differential equations preferable to nonlinear ones in modeling.

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Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Answer 5

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Answer 6

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Answer 7

Chapter 2, Problem 1RQ

To determine

The reason that the linear ordinary differential equations preferable to nonlinear ones in model.

Expert Solution & Answer

Explanation of Solution

The most preferable method to solve the problem is the linear ordinary differential equations.

Because, it has a great advantage to solve the problems. It has rich solution structure.

There is a one principle to solve the model, that is superposition principle or linear principle. But this advantage is not there in nonlinear.

Also, the solution can be obtaining by adding the solutions or by multiplying the solutions with constant. This advantage is not there in nonlinear.

So, the linear ordinary differential equations preferable to nonlinear ones in modeling.

Answer 8

Chapter 2, Problem 1RQ

To determine

The reason that the linear ordinary differential equations preferable to nonlinear ones in model.

Expert Solution & Answer

Explanation of Solution

The most preferable method to solve the problem is the linear ordinary differential equations.

Because, it has a great advantage to solve the problems. It has rich solution structure.

There is a one principle to solve the model, that is superposition principle or linear principle. But this advantage is not there in nonlinear.

Also, the solution can be obtaining by adding the solutions or by multiplying the solutions with constant. This advantage is not there in nonlinear.

So, the linear ordinary differential equations preferable to nonlinear ones in modeling.

Answer 9

Chapter 2, Problem 1RQ

To determine

The reason that the linear ordinary differential equations preferable to nonlinear ones in model.

Answer 10

Expert Solution & Answer

Explanation of Solution

The most preferable method to solve the problem is the linear ordinary differential equations.

Because, it has a great advantage to solve the problems. It has rich solution structure.

There is a one principle to solve the model, that is superposition principle or linear principle. But this advantage is not there in nonlinear.

Also, the solution can be obtaining by adding the solutions or by multiplying the solutions with constant. This advantage is not there in nonlinear.

So, the linear ordinary differential equations preferable to nonlinear ones in modeling.

Answer 11

Expert Solution & Answer

Answer 12

Expert Solution & Answer

Answer 13

The reason that the linear ordinary differential equations preferable to nonlinear ones in model.

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The reason that the linear ordinary differential equations preferable to nonlinear ones in model.

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