Consider the first-order homogeneous system of linear differential equations
X = x
Given a fundamental matrix (t) for the system, which of these is the general solution of this system? Here, C = is an arbitrary constant vector.

Question

Consider the first-order homogeneous system of linear differential equations
X =

x
Given a fundamental matrix Consider the first-order homogeneous system of linear differential equations X = x Given a fundamental matrix (t) for the system, which of these is the general solution of this system? Here, C = is an arbitrary constant vector. A) x(t) = (t) C B) x(t) = (t) + C C) x(t) = <sup>-1</sup>(t) C D) x(t) = (0) C

(t) for the system, which of these is the general solution of this system? Here, C = Consider the first-order homogeneous system of linear differential equations X = x Given a fundamental matrix (t) for the system, which of these is the general solution of this system? Here, C = is an arbitrary constant vector. A) x(t) = (t) C B) x(t) = (t) + C C) x(t) = <sup>-1</sup>(t) C D) x(t) = (0) C

is an arbitrary constant vector.

Quizplus · Accepted Answer

The Answer of Consider the first-order homogeneous system of linear differential equations X = x Given a fundamental matrix (t) for the system, which of these is the general solution of this system? Here, C = is an arbitrary constant vector. A) x(t) = (t)C B) x(t) = (t) + C C) x(t) = ^-1(t)C D) x(t) = (0)C

Consider the First-Order Homogeneous System of Linear Differential Equations