Find the solution of the initial value problem y′′+7y′+10y=0, y(0)=11 and y′(0)=−46.
Find the solution of the initial value problem y′′+7y′+10y=0, y(0)=11 and y′(0)=−46.
Find the solution of the following nonhomogeneous 2nd order linear initial value problem: | 1. y” + 7y + 10y = 176e6t, y (0) = 0, y'(0) = 13 2. y” + 7y + 10y = 140 cos(4t) – 30 sin(4t) y(0) = 1, y'(0) = 0
(1 point) Use the Laplace transform to solve the following initial value problem: y"-7y+10y 0, (0) 6, /(0) -3 (1) First, using Y for the Laplace transform of y(t), Le, Y find the equation you get by taking the Laplace transform of the differential equation to obtain C() 0 (2) Next solve for Y A (3) Now write the above answer in its partial fraction form, Y + 8-6 8a (NOTE: the order that you enter your answers matter so...
(1 point) Find a particular solution to y" + 7y' +10y = -5te
find y(t) solution of the initial value problem y’’-10y’+21y=2u(t-3), y(0)=0,y’(0)=0 here u(t) denotes the step function
thank you!! Solve the given initial value problem. y'' - 10y' + 25y = 0; y(0) = -3, y'(0) = 57 4 The solution is y(t) =
Problem #2: Let y(t) be the solution to the following initial value problem 6, y'(0)3 y"7y Find Y(s), the Laplace transform ofy() Enter your answer as a symbolic function of s, as in these examples Problem #2: Submit Problem #2 for Grading Just Save Attempt #3 Problem #2 Attempt # 2 Attempt #5 Attempt#1 Attempt #4 Your Answer: Your Mark
(1 point) Find y as a function of x if y" – 7y" + 10y' = 12et, y(0) = 10, y(0) = 29, y' (0) = 10. y(x) = (21/2)+(41/2)^(2x)-3e^(5x)+3e^(x) 000 (1 point) Find a particular solution to y" + 36y = –24 sin(6t). yp = 16-3e^(-3t)-8cos(3t)
Solve for Y(s), the Laplace transform of the solution y(t) to the initial value problem below y"-7y' +10y=te2 y(0)= 3. y'(0)-3 Click here to view the table of Laplace transforms Click here to view the table of properties of Laplace transforms Y6)-
use the laplace transfrom method to find y(t) sllution of the initial value problem y''-7y'+12y=0, y(0)=2, y'(0)=-2
Solve the given initial value problem. y'' – 4y'' +10y' - 12y = 0; y(0) = 1, y'(0) = 0, y''(O) = 0 y(t)=