(a) Find the solution of the given initial value problem. (b) Draw the trajectory of the...
Chapter 3, Section 3.5, Question 09 Find the solution of the given initial value problem 04 7 4 1 )X, x(0)- 18 Click here to enter or edit your answer 2 The solution is given by x(t)-
6.[10] Find the solution to the vibrating string problem governed by the given initial-boundary value problem: 9uxx = Utt 0<x< 1, t> 0 u(0,t) = 0) = u(tt,t), t> 0 u(x,0) = sin 4x + 7 sin 5x, 0<x< 1 uz (3,0) = { X, 0 < x < 1/2 r/2 < x <
In problems 7 and 8 find the solution of the given initial value problem in explicit form: 7. sin 2.x dx + cos 3y dy = 0, y /2) = 1/3. 8. y' (1-22)/2 dy = arcsin x dx, y(0) = 1.
please solve the initial-value problem only thanks
2. Now find the explicit solution for the initial-value problem = y(ay - 1), y(0) = 1, by treating it as a Berno equation, and provide a graph of the solution function using Plot[y[x].(x,0,1}]. dz
(1 point) Consider the Initial Value Problem -5 dx dt X x(0) (a) Find the eigenvalues and eigenvectors for the coefficient matrix A = and 2 -- 1 333 (b) Find the solution to the initial value problem. Give your solution in real form Use the phase plotter pplane9.m in MATLAB to help you describe the trajectory Spiral, spiraling inward in the counterclockwise direction 1. Describe the trajectory
Find an explicit solution of the given initial-value problem. ✓ 3 ✓ 1 - y2 dx - V1 - x? dy = 0, y(O) = 2
Answer is E
7. Find the solution to the initial value problem dy da 6ry2(3ar2 + 2xy + 2y) 0 y(1) 3 A. 6ry2y2x = 37 B. ry y2 +x = 22 C. 3r2y2+ x3 + 2r2 + 2y = 21 D. y2ry y2 + x = 31 E. 3x2yxy2 y? = 27
Find an explicit solution of the given initial-value
problem.
V1 - y2 dx - V1 – x2 dy = 0, 7(0) = 1) =
Find the first five nonzero terms in the solution of the given initial value problem. y" + xy + 2y = 0, y (0) = 4, y' (0) = 7 Enter an exact answer y =
x Your answer is incorrect. Try again. Find the solution of the given initial value problem. y(4) - 12y" + 367" = 0 y(1) = 10 + e, y' (1) = 7+6eº, y" (1) = 36e", y" (1) = 216e y(t) = 2+7x+e^(6x) Tau Click if you would like to Show Work for this question: Open Show Work