solve:
y'''-2y''-16y'+32y=0
y(0)= 2, y'(0) = -2 , y''(0)=68
(1 point) Find y as a function of t if 16y" – 32y + 20y = 0, and y(1) = 9, y' (1) = 4. y =
Solve the given initial value problem. y'' + 16y=0; y(0) = 2, y'(0) = 3 y(t) =
Solve the initial value problem y" + 8y' + 16y = 0, y(-1) = 2, y' (-1) = 5. Equation Editor Common 2 Matrix o @ sin(a) seca) s in-(a) cos(a) csca) cosa tan(a) cota) tana) Va Va la U yt) =
please thanks 2. 124 points Solve the following higher order homogeneous linear differential equatil y®+8y® +16y" =0 1970 h quota 2y" – 3y - 8' – 3y = 0.08. Oda vaba ona bandar bo 500032 TOMTOM (6) + 2y()) – 3 (4) _4y +4Y" =0 y" - 6y" +12y – 7y=0
Use Laplace Transform to solve the given initial-value problem. et y'" – 16y y(0) = y"(0) y'(o) 0 = 4
Use the Laplace transform to solve the given initial value problem. y(4)−16y=0; y(0)=34, y′(0)=26, y′′(0)=64, y′′′ (0)=40 Question 11 Use the Laplace transform to solve the given initial value problem. y(4) – 16y=0; y(0) = 34, y' (0) = 26, y" (0) = 64, y'" (0) = 40 Enclose arguments of functions in parentheses. For example, sin (23). g(t) = Qe
2. Use the Laplace transform to solve Y" – 2y = 2 y(0) = 0, y'(0) = 0
cos 4t 1:[0,) 3. Solve for y(t): y” +16y = f(t) = { with y(0) = 0 and y'(0) = 0. 0,if tn. Saleserstos se va posar este mai 90 -m70-e Stepl. Answer: y(t) =
QUESTION 1 The Laplace Transform y"-16y=16u(t) Use the Laplace Transform to solve y(O)=0 (y'(0)=0.
Question 6 (30 points Solve the initial value problem. y"+8y + 16y = 0, y(0) = 1, y'(0) =1 y(t) = 5e-41 + te-4, Question 7 (30 points) Solve the following equation by undetermined coefficients. -67 5 C2e Question 9 (30 points) Solve for the general solution of the differential equation. Question 10 (10 points) Compute using the table of Laplace Transforms. (s-2) (r-2) (s+2 6 (s+2)