Maple Solving y*dy/dx= y*Q(x)+ R(x) with Maple

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The discussion focuses on solving the differential equation y*dy/dx = y*Q(x) + R(x). The difficulty in solving this equation using Maple is highlighted, with an emphasis on the dependence of the solution on the specific forms of the functions Q(x) and R(x). It is noted that these functions can be integrated and are related by the equation Q(x) = C + dR(x)/dx, where C is a constant. This relationship suggests that understanding the nature of Q(x) and R(x) is crucial for finding a solution to the differential equation.
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y*dy/dx= y*Q(x)+ R(x)

I couldn't solve this equation wtih maple. does someone have an idea?

Thank you.
 
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It's going to depend on what Q(x) and R(x) are in terms of x and y.
 
In this question Q(x) and R(x) are functions that can be integrated by us and bound each other by the equation below:

Q(x)=C+dR(x)/dx where C is a constant.

thank you for your response.
 
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