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Steady state in partial differential equations?
In the context of partial differential equations (PDEs), a steady state refers to a condition where the system's variables do not change over time, meaning that the time derivative is zero. This implies that the solution to the PDE is time-independent, and any spatial variations in the solution remain constant. Steady state solutions are often sought in problems involving heat diffusion, fluid flow, and other dynamic processes to simplify analysis and understand long-term behavior. In mathematical terms, steady state can be represented by setting the time-dependent term in the governing equation to zero.
Applications of differential equation in agriculture?
Heat and mass transfer in greenhouse, Heat Flux in a Grain Bin, Suspension systems in tractors, Fluid Flow in a Pipe, Concentration in a Chemical Reactor, Falling Water Table, etc. Answered by Ramin Shamshiri, U. of Florida at Gainesville.
How do you do algebra equation of specific heat?
you just eat a camel !
What does q mean in the equation q equals ml?
amount of heat energy
What is the general equation of heat loss?
If you're looking for an equation that describes the loss of heat of an object in terms of time and the ambient temperature I would recommend Newton's law of cooling. Look for it here http://www.ugrad.math.ubc.ca/coursedoc/math100/notes/diffeqs/cool.html
