double check the answershow all the steps Let0 2P =-2 sin(2t)cos(2t)Ii (E) = |- (sin(2t): F½(t)=-2 cos(2t).a. Show that j1 (t) is a solution to the system j'Pj by evaluating derivatives and the matrix product0 291(t)-2 0Enter your answers in terms of the variable tb. Show that 2 (t) is a solution to the system j'Pj by evaluating derivatives and the matrix productO 2Enter your answers in terms of the variable t

Answered: Image /qna-images/answer/ab5d62e1-8096-41cb-af53-ba9a42efb436.jpg

\- (sin(2t))/ · I½(t) = | Let P = -2 cos(2t) -2 sin(2t)* ÿ,(t) = –2 cos(2t). a. Show that j (t) is a solution to the system j' = Pj by evaluating derivatives and the matrix product 0 2 9, (t) -2 0 Enter your answers in terms of the variable t b. Show that j2 (t) is a solution to the system j' = Pj by evaluating derivatives and the matrix product 0 2 1) - :) -2 0 Enter your answers in terms of the variable t.

\- (sin(2t))/ · I½(t) = | Let P = -2 cos(2t) -2 sin(2t)* ÿ,(t) = –2 cos(2t). a. Show that j (t) is a solution to the system j' = Pj by evaluating derivatives and the matrix product 0 2 9, (t) -2 0 Enter your answers in terms of the variable t b. Show that j2 (t) is a solution to the system j' = Pj by evaluating derivatives and the matrix product 0 2 1) - :) -2 0 Enter your answers in terms of the variable t.

College Algebra

1st Edition

ISBN:9781938168383

Author:Jay Abramson

Publisher:Jay Abramson

Chapter7: Systems Of Equations And Inequalities

Section7.8: Solving Systems With Cramer's Rule

Problem 3SE: Explain what it means in terms of an inverse for a matrix to have a 0 determinant.

See similar textbooks

Similar questions

Explain what it means in terms of an inverse for a matrix to have a 0 determinant.
Integrate
Solve: (3x? – 2xy + 3y)dx = 4xydy O (y + 3x)(y – x)3 = Ca | O (y+ 3x) (y - æ) = Cx³ O (y - 3x)(y+ x)³ = Cx³ O (y- 3x) (y + x) = Cx³
Solve the equation using Exponential Shift (D² - 2D + 2) y = 12x³e²x Oy=e* (c₁ cos x + c₂ sinx) + e²x (18x18x² + 6x³) y = ¹ (c₁ cox + c₂ sin x) + e²x (8x − 8x² + 16x³)
Solve: (xy - 1) dx + (x² - xy) dy = 0 %3D 2xy + In x² + y = C O 2xy – In x² + y = C %3D O 2xy + In x² – y² = C 2xy – In x² – y² = C %3D
Solve: y" + 9y = 9csc3x O y = C1cos3x + C2 sin3x – 3xcos3x + sin3xln(sin3x) O y = C1 cos3x + C2 sin3x + 3xcos3x – sin3xln(sin3x) O y = C1cos3x + C2sin3x + cos3æln(cos3x) – 3xsin3x O y = C1cos3x + C2 sin3x + cos3xln(cos3x)+ 3xsin3x O y = C1cos3 + C2 sin3x – cos3aln(cos3x) + 3xsin3x O y = C1 cos3x + C2 sin3x – 3xcos3x – sin3xln(sin3x) O y = C1 cos3x + C2 sin3x – cos3xln(cos3x) – 3xsin3x %3D O y = C1 cos3x + C2 sin3x + 3xcos3x + sin3xln(sin3x)
Provide the necessary solution:
Integrate the ff.
Find the differential operator which will annihilate the function 2x + r³ – sin 2r.
Find The general Solution of (3y Cosx + 4x + 2x²e²) dx + (3 Sinx + 3) dy
L,t? V4-t² dt O v(4-x)/(2\x) xV(4-x) O t v(4-t) 1/2 vx v(4-x)
Solve (D2+9)y=cos 3x+sin2x