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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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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 [itex]\frac{dr}{dt}[/itex] in that. Note that:
[tex]\frac{dr}{ds}=\frac{\frac{dr}{dt}}{\frac{ds}{dt}}[/tex]
Ok then, just turn the crank now.
jackmell said:I believe you can solve for [itex]\frac{dr}{dt}[/itex] in that. Note that:
[tex]\frac{dr}{ds}=\frac{\frac{dr}{dt}}{\frac{ds}{dt}}[/tex]
Ok then, just turn the crank now.
A differential equation with three variables is an equation that involves three variables, one or more of which is a function of the others, and one or more of which is a derivative of one of the functions.
A differential equation with three variables is different from a regular differential equation in that it involves three variables instead of just two. This means that the equation is more complex and may require different methods for solving.
Differential equations with three variables have many applications in various fields of science, including physics, engineering, economics, and biology. They are used to model and understand systems that involve multiple variables and their rates of change.
Solving a differential equation with three variables can be done through various methods, such as separation of variables, substitution, and using specific techniques for solving partial differential equations. The method used will depend on the specific equation and its characteristics.
Differential equations with three variables can be challenging to work with due to their complexity and the potential for multiple solutions. They may also require advanced mathematical knowledge and techniques for solving, making them a more advanced topic in the study of differential equations.