How do you calculate the explicit solution to dP/dt=kP-h?
(k and h are positive constants) How do you calculate the explicit solution to dP/dt=kP-h?
(k and h are positive constants)

Since the k and h are constants therefore this differential equation is a variable separable D.E. In order to solve this D.E. we need to group together terms with the same variable, that is,

dP/(kP-h) =dt

perform integral on both sides of the equation, we obtain

(1/k)* ln (kP - h) = t + C

Since we are not given limits to the equation, it is best to put C or the constant term in any side of the equation.

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How do you calculate the explicit solution to dP/dt=kP-h? (k and h are positive constants) How do you calculate the explicit solution to dP/dt=kP-h? (k and h are positive constants)

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How do you calculate the explicit solution to dP/dt=kP-h?
(k and h are positive constants) How do you calculate the explicit solution to dP/dt=kP-h?
(k and h are positive constants)