Please try to give type solution fast i will rate for sure Use the eigenvalue method to find the solution of the following systemwith given initial conditions.x₁ = x₁, x₂ = -8x₁ — 4x2; x₁ (0) = −2, x₂ (0) = 3.Evaluate the solution at t = 1 and select the most approximate values.(1)° [2] = [0.958](1).0.4460.027°[2()] = [73](1).0.673[2] =O [1(1)][x₂ (1)[0.0430.776=0.0330.561

Answered: Image /qna-images/answer/5d2abeb7-2555-4a5f-a7e6-5b13cbacf25d.jpg

Answered: Use the eigenvalue method to find the…

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter4: Polynomial And Rational Functions

Section: Chapter Questions

Problem 5T

See similar textbooks

Similar questions

Q.6 Use eigenfunction expantion methodto solve: d (xy')- dx y 1 У(1) %3 е, у(е) %3D0 : x x
Q.6 Use eigenfunction expantion methodto solve: d у 1 -(xy')- dx У(1) %3 е, у(е) %3D0 :
tion 1.7 For this system of two equations y = cos² (x), x² + y² = x = 2, = a. Plot the two equations and observe two intersections that occur near x 2 and x -1. b. Substitute y from the first equation into the second getting an equation in only x. Solve this equation for the x-value (s) by any of the methods in this chapte to find where the function is zero, then substitute this x-value in either of the original equations to ge y-values. - . Repeat part (b) but now solve for x from one equa tion and use it to eliminate x from the other. You should get the same solutions, of course, but which is easier to use?
Find a particular solution to the given higher-order equation. y''' - y'"' - 22y' + 40y = - 40t² +244t-268 A particular solution is yp (t) = .
Express the following first-order system as a single higher-order differential equation and solve using the given initial conditions. Make sure to change the initial conditions appropriately. Evaluate the system at t = 1 and select the most approximate vector form. x₁ = -2x₁ - 2x2 x2 = −5x₁ + x2 x₁ (0) = -4, x2 (0) = 2. O x₁ (1) [x₂ (1)] 0 [2010] ] = [ O [1(1)] [x₂ (1)] (1)] = = = -18.527 75.709 -23.026 78.965 -29.545 79.812 -34.474] 86.039
Solve this separable equations starting from y(0) = 2: (1 + x)y′ = 2y
Use the eigenvalue method to find the solution of the following system with given initial conditions. x₁ = x₁, x₂ = -8x₁ — 4x2; x₁ (0) = −2, x₂ (0) = 3. Evaluate the solution at t = 1 and select the most approximate values. (1) ° [2] = [0.958] (1). 0.446 0.027 °[2()] = [73] (1). 0.673 [2] = O [1(1)] [x₂ (1) [0.043 0.776 = 0.033 0.561
Find the solution √y³(x-2) (5xy' +4y)=2
(g) [The Newton-Raphson Method ] Perform two iterations to find a real root of the equations y2 – 5y +4 = 0 3yx? – 10x +7 = 0 using the Newton-Rhaphson method and let xo = yo = 0.5.
Find the general solution of yV – 2y"" + 10y" = 0

Recommended textbooks for you

Algebra & Trigonometry with Analytic Geometry

Algebra

ISBN:

9781133382119

Author:

Swokowski

Publisher:

Cengage

Calculus For The Life Sciences

Calculus

ISBN:

9780321964038

Author:

GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Publisher:

Pearson Addison Wesley,

Algebra & Trigonometry with Analytic Geometry

Algebra

ISBN:

9781133382119

Author:

Swokowski

Publisher:

Cengage

Calculus For The Life Sciences

Calculus

ISBN:

9780321964038

Author:

GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Publisher:

Pearson Addison Wesley,

SEE MORE TEXTBOOKS