For the given differential equation , find the particular solution satisfying the given condition:

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Therefore, the given differential equation is a homogeneous equation. To solve it, we make the substitution as: y = vx Substituting the values of y and in equation (1), we get: Integrating both sides, we get: Now, y = 1 at x = 1. Substituting in equation (2), we get: This is the required solution...
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Therefore, the given differential equation is a homogeneous equation. To solve it, we make the substitution as: y = vx Substituting the values of y and in equation (1), we get: Integrating both sides, we get: Now, y = 1 at x = 1. Substituting in equation (2), we get: This is the required solution of the given differential equation. read less
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