Solve the following differential equations using method of undetermined coefficients: a) y''-5y'+6y=2t-3e^(-4t) b)y''+4y=5cos(2x) c)y''''-y''=3x+yxe^(-x) d)y''-3y'-4y=3+e^(4t)

Solve the following differential equations using method of undetermined coefficients:

a) y''-5y'+6y=2t-3e^(-4t)

b)y''+4y=5cos(2x)

c)y''''-y''=3x+yxe^(-x)

d)y''-3y'-4y=3+e^(4t)

Expert Solution

According to the rules only first question will be answered

Colby Messinger answered 2 years ago

solve using method of undetermined coefficients. y''-5y'-4y=cos2x

Solve the following differential equation by the method of undetermined coefficients: y′′ −2y′ +y=(2x)e^x +e^x(sin2x)

Solve the differential equation using undetermined coefficients y''+3y'-4y=5tet+8t2-4

Solve the ordinary differential equation analytically: y''-4y-+3y = 5cos(x) + e^(2x) y(0)=1, y'(0)=0

Undetermined Coefficients: a) y'' + y' - 2y = x^2 b) y'' + 4y = e^3x

Undetermined Coefficients: a) y'' + y' - 2y = x^2 b) y'' + 4y = e^3x c) y'' + y' - 2y = sin x d) y" - 4y = xe^x + cos 2x e) Determine the correct form of a particular solution, do not solve y" + y = sin x

Consider the system of equations 2x-5y=a 3x+4y=b 2x- 4y=c where a, b, c are constants. Because...

Consider the system of equations 2x-5y=a 3x+4y=b 2x- 4y=c where a, b, c are constants. Because there are 3 equations and 3 unknowns, there are no possible values of a, b and c for which the system of equations has a unique solution. True or false?

Solve the system of equations x?2y?z?2t=1 3x?5y?2z?3t=2 2x?5y?2z?5t=3 ?x+4y+4z+11t= ?1 Using Gauss-Jordan to Solve a System

Solve the given differential equation, by the undetermined coefficient method: y"-4y'+4y=2x-sen2x (Principle of superposition)

Solve the given LDE using the method of undetermined coefficients. y'''-y'=4e^-x+3e^2x; y(0)=0, y'(0)=-1, y''(0)=2

Question

Solve the following differential equations using method of undetermined coefficients: a) y''-5y'+6y=2t-3e^(-4t) b)y''+4y=5cos(2x) c)y''''-y''=3x+yxe^(-x) d)y''-3y'-4y=3+e^(4t)

Solutions

Expert Solution

Related Solutions

solve using method of undetermined coefficients. y''-5y'-4y=cos2x

Solve the following differential equation by the method of undetermined coefficients: y′′ −2y′ +y=(2x)e^x +e^x(sin2x)

Solve the differential equation using undetermined coefficients y''+3y'-4y=5tet+8t2-4

Solve the ordinary differential equation analytically: y''-4y-+3y = 5cos(x) + e^(2x) y(0)=1, y'(0)=0

Undetermined Coefficients: a) y'' + y' - 2y = x^2 b) y'' + 4y = e^3x

Consider the system of equations 2x-5y=a 3x+4y=b 2x- 4y=c where a, b, c are constants. Because...

Solve the system of equations x?2y?z?2t=1 3x?5y?2z?3t=2 2x?5y?2z?5t=3 ?x+4y+4z+11t= ?1 Using Gauss-Jordan to Solve a System

Solve the given differential equation, by the undetermined coefficient method: y"-4y'+4y=2x-sen2x (Principle of superposition)

Solve the given LDE using the method of undetermined coefficients. y'''-y'=4e^-x+3e^2x; y(0)=0, y'(0)=-1, y''(0)=2

Solve the given LDE using the method of undetermined coefficients. y'''-y'=4e^-x+3e^2x; y(0)=0, y'(0)=-1, y''(0)=2