Question

1252) y=(C1)exp(Ax)+(C2)exp(Bx)+F+Gx is the general solution of the second order linear differential equation: (y'') + (...

1252) y=(C1)exp(Ax)+(C2)exp(Bx)+F+Gx is the general solution of
        the second order linear differential equation:
        (y'') + ( -4y') + (  3y) = (  2) + ( -7)x.  Find A,B,F,G, where
        A>B.
Math   Calculus   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1

0 0
Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Log In

Sign Up

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
1252) y=(C1)exp(Ax)+(C2)exp(Bx)+F+Gx is the general solution of the second order linear differential equation: (y'') + (...
1252) y=(C1)exp(Ax)+(C2)exp(Bx)+F+Gx is the general solution of the second order linear differential equation: (y'') + ( -9y') + ( 20y) = ( -9) + ( -8)x. Find A,B,F,G, where A>B. This exercise may show "+ (-#)" which should be enterered into the calculator as "-#", and not "+-#". ans:4
1249) The solution of some second order linear DEQ is exp(-1x)[5sin(3x)+ 2cos(3x)] which can also be...
1249) The solution of some second order linear DEQ is exp(-1x)[5sin(3x)+ 2cos(3x)] which can also be expressed as A*exp(-D*x)*sin(F*x+G). Determine A,D,F, and G (degrees). ans:4 1252) y=(C1)exp(Ax)+(C2)exp(Bx)+F+Gx is the general solution of the second order linear differential equation: (y'') + ( -8y') + ( -9y) = ( -8) + ( 3)x. Find A,B,F,G, where A>B. This exercise may show "+ (-#)" which should be enterered into the calculator as "-#", and not "+-#". ans:4
1250) y=Aexp(Bx)+Fexp(Gx) is the particular solution of the second order linear differential equation: (y'') + (...
1250) y=Aexp(Bx)+Fexp(Gx) is the particular solution of the second order linear differential equation: (y'') + ( 2y') + (-24y) = 0, subject to the boundary conditions: y=4, and y'=1 when x=0. Find A,B,F, and G, where B>G.
Second-Order Linear Non-homogeneous with Constant Coefficients: Find the general solution to the following differential equation, using...
Second-Order Linear Non-homogeneous with Constant Coefficients: Find the general solution to the following differential equation, using the Method of Undetermined Coefficients. y''− 2y' + y = 4x + xe^x
Find the general solution to the first-order linear differential equation. y' = -y(6-y)
Find the general solution to the first-order linear differential equation. y' = -y(6-y)
Find the general solution to the non-homogeneous differential equation. y'' + 4y' + 3y = 2x2...
Find the general solution to the non-homogeneous differential equation. y'' + 4y' + 3y = 2x2 y(x) =
Question 11: What is the general solution of the following homogeneous second-order differential equation? d^2y/dx^2 +...
Question 11: What is the general solution of the following homogeneous second-order differential equation? d^2y/dx^2 + 10 dy/dx + 25.y =0 (a) y = e 12.5.x (Ax + B) (b) y = e -5.x (Ax + B) (c) y = e -10.x (Ax + B) (d) y = e +5.x (Ax + B) Question 12: What is the general solution of the following homogeneous second-order differential equation? Non-integers are expressed to one decimal place. d^2y/dx^2 − 38.y =0 (a) y...
Find the general solution of the differential equation: y''' - 3y'' + 3y' - y =...
Find the general solution of the differential equation: y''' - 3y'' + 3y' - y = e^x - x + 16 y' being the first derivative of y(x), y'' being the second derivative, etc.
Show that f(x) = C1e4x + C2e-2x is a solution to the differential equation: y’’ –...
Show that f(x) = C1e4x + C2e-2x is a solution to the differential equation: y’’ – 2y’ – 8y = 0, for all constants C1 and C2. Then find values for C1 and C2 such that y(0) = 1 and y’(0) = 0.
Find the general solution to the differential equation: y’’ – 6 y’ + 13y = 0...
Find the general solution to the differential equation: y’’ – 6 y’ + 13y = 0 Find the general solution to the differential equation: y’’ + 5y’ + 4y = x + cos(x)
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT