need help figure outAs two equations: (write "c1" and "c2" for c1c1 and c2c2 for x(t) and y(t) A = 1 with 7, =andA, = -1 with v2 =Write the solution to the linear system r' = Ar in the following forms.A. In eigenvalue/eigenvector form:(8.0189-2t= C+ C2e-4eB. In fundamental matrix form:-2e^(1*t)1e^(-1*t)1e^(1*t)-4e^(-1*t)C. As two equations: (write "c1" and "c2" for c1 and c2 )x(t) =ult)

Answered: Image /qna-images/answer/b0830e2b-49d5-4559-a98e-8a7dfd4497ba.jpg

Answered: A = 1 with v1 and d = -1 with ig =I:…

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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Solve for y: y = x³ + ² y = xy + a 6.
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Steven is doing his science home work and he need to determine which of the following equations represents a multiplicative relationship between y=x+3 and y=3x. Which equation should he choose?
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Three biologists are tracking a snake with an implanted transponder chip. The first biologist is at the point (6,0) and is 3 miles away. The second biologist is at the point (3, −1) and is 5 miles away. The third biologist is at the point (2,6) and is also 5 miles away. Find the following: part (1) three center radius equations for the distance from the snake to each biologist, part (2) three expanded equations for the circles from part (1), solve the equations to find the point (x, y) where the circles intercept.
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PLEASE ANSWER GIVENS D AND E. ENCODE YOUR SOLUTION AND ANSWER. THIS IS NOT A WRITING ASSIGNMENT.
The dual of the equation (y + 1) is

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A = 1 with v1 and d = -1 with ig =I: Write the solution to the linear system i' = Ař in the following forms. A. In eigenvalue/eigenvector form: -2 -4 B. In fundamental matrix form: |-2e^(1"t) 1e^(-1"t) 1e^(1*t) -4e^(-1*t) C. As two equations: (write "c1" and "c2" for c, and c2 ) x(t)

A = 1 with v1 and d = -1 with ig =I: Write the solution to the linear system i' = Ař in the following forms. A. In eigenvalue/eigenvector form: -2 -4 B. In fundamental matrix form: |-2e^(1"t) 1e^(-1"t) 1e^(1t) -4e^(-1t) C. As two equations: (write "c1" and "c2" for c, and c2 ) x(t)