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where F(y) is a "constant of integration". (In reality, F(y) is a [[function]], but when we differentiate it with respect t, we treat y as constant and so its [[derivative]] becomes zero.) In order to solve for F(y), we differentiate &phi;(y,t) with respect to the other variable, in this case y, and set the result equal to N(t,y).
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where F(y) is a "constant of integration". (In reality, F(y) is a [[function]], but when we differentiate it with respect t, we treat y as constant and so its [[Derivative_(calculus)|derivative]] becomes zero.) In order to solve for F(y), we differentiate &phi;(y,t) with respect to the other variable, in this case y, and set the result equal to N(t,y).
    
==Non-Exact Case==
 
==Non-Exact Case==
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