Classify equation attestation easily

Aug 6th, 2022
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How to classify equation attestation

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hey guys welcome to another video and in this video I will be discussing the classification of differential equations so the goal of the previous videos was to introduce you guys into what a differential equation is and basically just give you the idea that were not just solving for a value we are solving for a function that fits the behavior described by the equation and that brings us to this video where we will talk about how we classify those equations so the first characteristic that we classify a differential equation by is its order so when we talked about slope fields we had an equation that looked like this where this guy is the first derivative of our unknown function and it is a function of x and y and since we are dealing with only the first derivative we call this a first order differential equation so what order means is the term that carries the highest derivative so for example if we had this equation and we recognize that we have a second derivative in this equation

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Linear just means that the variable in an equation appears only with a power of one. So x is linear but x2 is non-linear. Also any function like cos(x) is non-linear. In math and physics, linear generally means simple and non-linear means complicated.
Differential equations can be categorized into three types: Ordinary differential equations. Partial differential equations. Non-linear differential equations.
1:30 7:24 Differential Equations - 5 - Classification - YouTube YouTube Start of suggested clip End of suggested clip So in general we can classify a differential equation as linear.MoreSo in general we can classify a differential equation as linear.
Types of First Order Differential Equations Linear Differential Equations. Homogeneous Equations.
Classifying a System of Linear Equations: Put both equations in slope-intercept form. Set the two equations equal to each other. Combine like terms, and solve the resulting equation for x. Substitute x into either of the two original equations to solve for y.
To check a system of equations by substitution, you plug your values for x and y into the original equations. If both simplified expressions are true then your answer is correct. Since x=2 and y=3 worked for both equations I know that (2,3) is the solution to this system of equations.
We will classify these equations into three different categories. If b2 4ac 0, we say the equation is hyperbolic. If b2 4ac = 0, we say the equation is parabolic. If b2 4ac 0, we say the equation is elliptic.
An equation satisfied by every number that is a meaningful replacement for the variable is called an identity. An equation satisfied by some numbers but not others, such as 2x =4, is called a conditional equation. An equation that has no solution, such as x = x +1, is called a contradiction.
Classification of expressions: We can classify the expression ing to these 3 conditions : 1) Based on number of terms expression contains. 2) Based on highest degree of the terms. 3) Based on number of variables it contain. Hence, the expression can be classified on these 3 conditions .
The order of a differential equation is the order of the largest derivative that appears in the equation. Lets come back to our list of examples and state the order of each differential equation: y=exsecy y = e x sec ⁡ has order 1. yexy+3=0 y e x y + 3 = 0 has order 1.

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