The solution of the differential equation x log(x) dy dx + y = 4 log(x) is:

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Mathematics · Differential Equations

Verified Solution4 OptionsUpdated: October 2026👁️1 View

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Correct answer

y = 2 log(x) + c/log(x), where c is an arbitrary constant

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Answer 1

y = 4 log(x) + c/(4 log(x)), where c is an arbitrary constant

Answer 2

y = 4 log(x) + c/log(x), where c is an arbitrary constant

Answer 3

y = log(x) + c/log(x), where c is an arbitrary constant

Answer 4

y = 2 log(x) + c/log(x), where c is an arbitrary constant

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