The Glaister equation, which estimates the heat stress experienced by a person using environmental variables, can still be used during a heat wave outdoors. However, the accuracy may be affected due to extreme heat conditions. It's important to consider additional factors such as high humidity and direct sunlight exposure when using the equation in such conditions.
If the reaction is exothermic, this means heat is released and would thus appear as a PRODUCT, i.e. it would appear on the right side of the equation. This would be written as A + B ==> C + D + heat
I believe this question refers to the fact that the partial differential equation that describes heat transfer is classified as a parabolic equation. So you would see these two terms together when people talk about the "parabolic heat equation" (meaning the heat equation, which is a parabolic equation): <math>u_t = k(u_{xx} + u_{yy} + u_{zz})</math>
In an endothermic reaction, heat is included as a reactant in the chemical equation. This indicates that the reaction requires heat to proceed, and it is absorbed from the surroundings during the process. The heat is typically written as a reactant on the left side of the equation.
The equation for the butter melting process is one pot plus butter plus heat. If the heat is microwave then the equation would be one container (no-metal) with cover plus butter plus heat.
The parabolic heat equation is a partial differential equation that models the diffusion of heat (i.e. temperature) through a medium through time. More information, including a spreadsheet to solve the heat equation in Excel, is given at the related link.
Heat appears in the equation as either a reactant (if heat is added to the reaction) or as a product (if heat is released by the reaction). It is typically denoted by the symbol "ΔH" for the change in enthalpy.
For an exothermic reaction, heat should appear as a product since heat is given off. Thus, it would be A + B ==> C + D + heat
The correct equation to solve for specific heat is q = mcΔT, where q represents heat energy, m is mass, c is specific heat capacity, and ΔT is the temperature change. Rearranging the equation to solve for specific heat, we get c = q / (mΔT).
An endothermic reaction occur with heat absorption.
The solution to the Heat equation using Fourier transform is given by the convolution of the initial condition with the fundamental solution of the heat equation, which is the Gaussian function. The Fourier transform helps in solving the heat equation by transforming the problem from the spatial domain to the frequency domain, simplifying the calculations.
The parabolic heat equation is a type of partial differential equation that describes how a quantity, such as temperature, changes in both space and time. It is typically used to model heat diffusion in a given domain with specified boundary and initial conditions. The equation is of second order in time and usually involves first or second order spatial derivatives.
The heat in an endothermic reaction is included as a reactant on the left side of the equation, and has a positive value.