Order equation resolution easily

Aug 6th, 2022
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How to order equation resolution

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okay in this video Im going to do an actual concrete example using reduction of order and this is going to be a relatively basic example but again just to illustrate the idea in the process so here weve got the differential equation x squared times y double prime plus 5x times y prime minus 5y equals 0 well make the assumption that X is greater than 0 and were told that the that y sub 1 equals x is a solution of that differential equation and you can check very quickly to see in fact that it is a solution what were going to do is were going to use reduction of order to find both the general solution and a second solution the process that were going to do is actually going to pick out the general solution but once we have the general solution from that well also be able to identify the second solution ok so again the idea is we look for solutions of the form y equals V times y sub 1 whatever our known solution is so in that case were just going to get V times X okay so what we

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The order of a differential equation is equal to the highest derivative in the equation. The single-quote indicates differention. So x is a first derivative, while x is a second derivative.
1:08 7:20 Order and Degree of a Differential Equations with Examples - YouTube YouTube Start of suggested clip End of suggested clip So whenever you have asked to find order and degree first you should find the order and then itsMoreSo whenever you have asked to find order and degree first you should find the order and then its power is called as degree. So as you can see this is first derivative.
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.
To find the solution of Non-Homogeneous Second Order Differential Equation y + py + qy = f(x), the general solution is of the form y = yc + yp, where yc is the complementary solution of the homogeneous second order differential equation y + py + qy = 0 and yp is the particular solution of the non-homogeneous
If b(t) = 0 then the above equation is called a homogeneous second-order differential equation. For example, y + 2y + 6 = 0 is a second-order linear differential equation with constant coefficient. y + 2t y + loge t y = e3t is a second-order differential equation with variable coefficients.
A first-order differential equation is defined by an equation: dy/dx =f (x,y) of two variables x and y with its function f(x,y) defined on a region in the xy-plane. It has only the first derivative dy/dx so that the equation is of the first order and no higher-order derivatives exist.
A solution of a first order differential equation is a function f(t) that makes F(t,f(t),f(t))=0 F ( t , f ( t ) , f ( t ) ) = 0 for every value of t.
y + x2y = ex is first order, linear, non homogeneous. yy + y = 0 is non linear, second order, homogeneous. Important Remark: The general solution to a first order ODE has one constant, to be determined through an initial condition y(x0) = y0 e.g y(0) = 3.

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