Using the method of undetermined coefficients, find the general solution of the following differential equation...
Using the method of undetermined coefficients, find the general solution of the following differential equation .
Answer & Explanation
Beginner2022-01-01Added 22 answers
We find the general solution of eq (1) of the method of undesermened coefficient. Now the aurilary eq for the homogenous eq is So the function Here we take , Putting the value of in eq (1) we get The general solution is
Beginner2022-01-02Added 34 answers
Given differential equation is (1) PI is of the form Substituting in (1) Comparing the coefficients Solving,
Skilled2022-01-09Added 457 answers
Solve Homogen solution: Particular solution: Put his into the initial equartion to get A, B and C gives me: This leads me to the answer: However the correct answer is Where's my miss? Where comes the last term from?
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