Differential Equations
Differential Equation: A differential equation is a relation between the independent, dependent variables and their differential coefficient..
Any function that satisfies a differential equation is known as the _..
Any function that satisfies a differential equation is known as the ________ of that differential equation. => Degree or Order or General solution or Particular solution or Linear solution..
Classification of Differential Equation
Classification of Differential Equation - Differential equation are classified according to their order.Differential equation are classified according to their ord..
Classification of Differential Equation
Differential equation are classified according to their order.Differential equation are classified according to their ord..
Classification of Differential Equation
Differential equation are classified according to their order and they are: First Order Differential Equation, Higher Order Differential Equation, Linear Differential Equation, Non-linear differential ..
General solution of a differential equation
If the solution of a differential equation of order n contains n arbitrary constants, then it is called the General solution of the differential equation..
Solution of a Differential Equation
Solution of a Differential Equation: The functional relation-ship between the independent variable and the dependent variable (such as y = f(x)) which satisfies the given differential equation is called the solution of the differential ..
Order of a differential Equation:
is the order of the derivative of the highest order, occurring in the differential equation..
Formation of a Differential Equation
The equation y = mx has one arbitrary constant and its differential equation is of order 1. The equation y = mx + c has two arbitrary constants and its differential equation is of order ..
Degree of a differential equation:
is the degree of the highest order differential coefficient appearing in it, after all the differential coefficients are free from radical powers. To form a differential equation from a given equation in x, y and containing arbitrary constants...
Result
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