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Differential Equation|| Homogeneous Linear Differential Equation| ENGINEERING MATHEMATICS-2| LEC-6||
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#DIFFERENTIAL_EQUATION
In This video we discuss about differential Equation in Easy way.
A differential equation is an equation that contains one or more functions with its derivatives. The derivatives of the function define the rate of change of a function at a point. It is mainly used in fields such as physics, engineering, biology and so on. The primary purpose of the differential equation is the study of solutions that satisfy the equations and the properties of the solutions.
Finding P.I and C.F WITH SOLUTION(LEC-5)
Equation| Rule For Finding Particular Integral P.I (LEC-4)
NUMERICAL ON C.F(COMPLEMENTRY FUNCTION(LEC-3)
RULE FOR FINDING COMPLEMENTRY FUNCTION (LEC-2)
ORDER & DEGREE (LEC-1)
FOR PROGRAMMING
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#boost_own_kowledge
#mathematics
#engineering
#ol_classes
#gate
#competative_exam
#CF
#complementry_function
#PerticularIntegral #DifferentialEquation #GATE #JAM
#youtube
#explain
#easy_way
@differential_equation
#best_videos
#IIT
#galgotia
#DTU
#IMS
#AKTU
#UPTU
#BSC
In This video we discuss about differential Equation in Easy way.
A differential equation is an equation that contains one or more functions with its derivatives. The derivatives of the function define the rate of change of a function at a point. It is mainly used in fields such as physics, engineering, biology and so on. The primary purpose of the differential equation is the study of solutions that satisfy the equations and the properties of the solutions.
Finding P.I and C.F WITH SOLUTION(LEC-5)
Equation| Rule For Finding Particular Integral P.I (LEC-4)
NUMERICAL ON C.F(COMPLEMENTRY FUNCTION(LEC-3)
RULE FOR FINDING COMPLEMENTRY FUNCTION (LEC-2)
ORDER & DEGREE (LEC-1)
FOR PROGRAMMING
SHARE THIS VIDEO
SUBSCRIBE THE CHANNEL.
#boost_own_kowledge
#mathematics
#engineering
#ol_classes
#gate
#competative_exam
#CF
#complementry_function
#PerticularIntegral #DifferentialEquation #GATE #JAM
#youtube
#explain
#easy_way
@differential_equation
#best_videos
#IIT
#galgotia
#DTU
#IMS
#AKTU
#UPTU
#BSC
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