Nilupa
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Can anyone help me on this equation. I want to find a solution for dr/dt. a, b and c are constants.
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The discussion revolves around finding a solution for the differential equation involving three variables, specifically focusing on the derivative dr/dt, where a, b, and c are constants. The scope includes technical reasoning about the nature of the equation and its solvability.
Participants express differing views on the nature of the equation, with some asserting it is a non-linear partial differential equation while others clarify that it is not. There is no consensus on the overall approach to solving the equation.
Participants note the importance of showing prior work and thoughts on the problem, indicating that assumptions and prior attempts at solving the equation are relevant to the discussion.
HallsofIvy said:In general, you can't solve a single equation for multiple unknowns. And here you have, even counting a, b, and c as given constants, two unknown functons, r and s, in one equation.
(This is NOT a "partial differential equation"- there is only one independent variable, t.)
Nilupa;3995763 I want to find a solution for dr/dt[/QUOTE said:I believe you can solve for \frac{dr}{dt} in that. Note that:
\frac{dr}{ds}=\frac{\frac{dr}{dt}}{\frac{ds}{dt}}
Ok then, just turn the crank now.
jackmell said:I believe you can solve for \frac{dr}{dt} in that. Note that:
\frac{dr}{ds}=\frac{\frac{dr}{dt}}{\frac{ds}{dt}}
Ok then, just turn the crank now.