Question

In: Advanced Math

Find a general solution of the following equations: A. y′′′ +6y′′ +11y′ +6y = −e^-t B....

Find a general solution of the following equations:

A. y′′′ +6y′′ +11y′ +6y = −e^-t

B. y′′′ + y′ = t.

Solutions

Expert Solution


Related Solutions

Find the general solution of the equations: a) y'' + 6y' +5y = 0 b) 16y"...
Find the general solution of the equations: a) y'' + 6y' +5y = 0 b) 16y" - 8y' + 145y = 0 c) 4y" - 4y' + y = 0
Find the general solution of the following equations: y′′ −4y′ +4y=0; y′′ −5y′ +6y=0; y′′ −...
Find the general solution of the following equations: y′′ −4y′ +4y=0; y′′ −5y′ +6y=0; y′′ − 2y′ = 0
Find the general solution to the following equation: y''' + 3y''−4y'−6y = cos(t)
Find the general solution to the following equation: y''' + 3y''−4y'−6y = cos(t)
Find the General Solutions to the given differential equations y(t) = a) 6y' +y = 7t^2...
Find the General Solutions to the given differential equations y(t) = a) 6y' +y = 7t^2 b) ty' − y = 9t2e−9t,    t > 0 c) y' − 8y = 9et d) y' + y/t = 6 cos 5t,    t > 0
Find the general solution of the ODE: y'' − 6y' + 9y = (1 + x^2)e^2x...
Find the general solution of the ODE: y'' − 6y' + 9y = (1 + x^2)e^2x .
Find the general solution of the equation: y^(6)+y''' = t
Find the general solution of the equation: y^(6)+y''' = t
Find a general solution to y” + y = (tan t)^2
Find a general solution to y” + y = (tan t)^2
Use variation of parameters to find a general solution to the following differential equations. (a) y′′+y=tant,...
Use variation of parameters to find a general solution to the following differential equations. (a) y′′+y=tant, 0<t<π/2. (b) y′′−2y′+y=et/(1+t2).
Find a particular solution to the following non homogenous equations 1) y''' + y = t^3...
Find a particular solution to the following non homogenous equations 1) y''' + y = t^3 + sin (t) + 11e^t 2) y'' + y = 2tsin(t) 3) y''''' - 4 y''' = e^2t + t^2 +5t + 4
Find the general solution to the differential equation below. y′′ − 6y′ + 9y = 24t−5e3...
Find the general solution to the differential equation below. y′′ − 6y′ + 9y = 24t−5e3 Calculate the inverse Laplace transform of ((3s-2) e^(-5s))/(s^2+4s+53) Calculate the Laplace transform of y = cosh(at) using the integral definition of the Laplace transform. Be sure to note any restrictionson the domain of s. Recall that cosh(t) =(e^t+e^(-t))/2
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT