ciple. Let y1 be a solution to on the interval I and let

Chapter 4, Problem 30E

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QUESTION:

PROBLEM 30ESuperposition Principle. Let y1 be a solution to on the interval I and let y2 be a solution to on the same interval. Show that for any constants k1 and k2, the function K1 y1 k2 y2 is a solution on I to

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QUESTION:

PROBLEM 30ESuperposition Principle. Let y1 be a solution to on the interval I and let y2 be a solution to on the same interval. Show that for any constants k1 and k2, the function K1 y1 k2 y2 is a solution on I to

ANSWER:

Solution Step 1In this question we have y1 as solution of ………………………………..(1)and y2 as solution of ………………………………..(2)We have to prove that k1y1+k2y2 is a solution of ……………………….(3)

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