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A first order differential equation is an equation of the form F(t,y,y?)=0.

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Order of a PDE : The order of a PDE is defined as the order of the highest partial derivative occurring in the PDE. Degree of a PDE : The of a PDE is the degree of the highest order derivative which occurs in it after the equation has been rationalized.

The order of a differential equation is the order of the highest derivative (also known as differential coefficient) present in the equation. In this equation, the order of the highest derivative is 3 hence, this is a third order differential equation.

Order and Degree of a Differential Equations with Examples - YouTube YouTube Start of suggested clip End of suggested clip So the next step will be the power of highest order derivative we have highest order derivative as dMoreSo the next step will be the power of highest order derivative we have highest order derivative as d 2 y by DX square. So it's power is nothing but 1.

Some of the common examples of first-order differential equations are: Linear first-order: dy/dx + P(x)y = Q(x) Separable: dy/dx = g(x)h(y) Exact: M(x, y)dx + N(x, y)dy = 0. Homogeneous: dy/dx = f(y/x)

The order of a differential equation is defined to be that of the highest order derivative it contains. The degree of a differential equation is defined as the power to which the highest order derivative is raised. The equation (f?)2 + (f?)4 + f = x is an example of a second-degree, third-order differential equation.

A first order linear differential equation is a differential equation of the form y ? + p ( x ) y = q ( x ) y'+p(x) y=q(x) y?+p(x)y=q(x).