In Exercises 3–6, solve the initial value problem x ′( t ) = A x (t) for t ≥ 0, with x (0) = (3, 2). Classify the nature of the origin as an arc actor, repeller, or saddle point of the dynamical system described by x ′ = A x . Find the directions of greatest attraction and/or repulsion. When the origin is a saddle point, sketch typical trajectories. 6. A = [ 1 − 2 3 − 4 ]
In Exercises 3–6, solve the initial value problem x ′( t ) = A x (t) for t ≥ 0, with x (0) = (3, 2). Classify the nature of the origin as an arc actor, repeller, or saddle point of the dynamical system described by x ′ = A x . Find the directions of greatest attraction and/or repulsion. When the origin is a saddle point, sketch typical trajectories. 6. A = [ 1 − 2 3 − 4 ]
In Exercises 3–6, solve the initial value problem x′(t) = Ax(t) for t ≥ 0, with x(0) = (3, 2). Classify the nature of the origin as an arc actor, repeller, or saddle point of the dynamical system described by x′ = Ax. Find the directions of greatest attraction and/or repulsion. When the origin is a saddle point, sketch typical trajectories.
Ms.sally has 12 studentsMr Franklin has twice as many students as Ms. Sally.how many students does Mr Franklin have?
explainwhat is means for a shape to be symmetric
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Solve using row operations: x-3y= -4; 2x - y = 7
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