Chapter 8: Q 13-25MP (page 466)
Question: In Problemsto , find a particular solution satisfying the given conditions.
Short Answer
The solution of given differential equation is
Chapter 8: Q 13-25MP (page 466)
Question: In Problemsto , find a particular solution satisfying the given conditions.
The solution of given differential equation is
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Get started for freeUsing , find the general solution of each of the following differential equations. Compare a computer solution and, if necessary, reconcile it with yours. Hint: See comments just after , and Example .
Use the methods of this section to solve the following differential equations. Compare computer solutions and reconcile differences.
Hint: Let ; then .
In Problem 33 to 38, solve the given differential equations by using the principle of superposition [see the solution of equation (6.29)]. For example, in Problem 33, solve three differential equations with right-hand sides equal to the three different brackets. Note that terms with the same exponential factor are kept together; thus, a polynomial of any degree is kept together in one bracket.
For each of the following differential equations, separate variables and find a solution containing one arbitrary constant. Then find the value of the constant to give a particular solution satisfying the given boundary condition. Computer plot a slope field and some of the solution curves.
2. when
By using Laplace transforms, solve the following differential equations subject to the given initial conditions.
,
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