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For example, an equation containing only first-order derivatives is a first-order differential equation, an equation containing the second-order derivative is a second-order differential equation, and so on.
1:22 5:18 You can see that the highest power is two this is a second order differential equation even thoughMoreYou can see that the highest power is two this is a second order differential equation even though we have a power of one here the name of the differential. Equation is the value of the highest.
The general form of the separable first order differential equation is dy/dx = f(y). g(x). Here we can separate the variables on the two sides of the equation, i.e., dy/dx = f(y). g(x) can also be written as dy/f(y) = g(x) dx by separating the variables and then we can solve the equation by integration.
Steps to Solve Linear Differential Equation Step - I: Simplify and write the given differential equation in the form dy/dx + Py = Q, where P and Q are numeric constants or functions in x. Step - II: Find the Integrating Factor of the linear differential equation (IF) = eP.dx e P . d x .
In other words, just as the first derivative measures the rate at which the original function changes, the second derivative measures the rate at which the first derivative changes. The second derivative will help us understand how the rate of change of the original function is itself changing.
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Thus, first order means that a certain derivative is approximated by the finite difference PLUS something times (dx)^1. Second order means plus somthing times (dx)^2 and so on.
For first-order reactions, the equation ln[A] = -kt + ln[A]0 is similar to that of a straight line (y = mx + c) with slope -k. This line can be graphically plotted as follows. Thus, the graph for ln[A] v/s t for a first-order reaction is a straight line with slope -k.

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