Let x(¹) (t) = = -3t e 4e-3t, 0 0 x (²) (t) = [_5e-31]. -5e-3t, 0 Are the vectors x(¹) (t), x(²) (t) and x(³) (t) linearly independent? choose ◆ -3t []=[]+[ [4e-3t x (³) (t) If the vectors are independent, enter zero in every answer blank since those are only the values that make the equation below true. If they are dependent, find numbers, not all zero, that make the equation below true. You should be able to explain and justify your answer. -5e-3t = + +0[ -5e- -3t .-35e-3t -5e-3t -35e-3t

Let x(¹) (t) = = -3t e 4e-3t, 0 0 x (²) (t) = [_5e-31]. -5e-3t, 0 Are the vectors x(¹) (t), x(²) (t) and x(³) (t) linearly independent? choose ◆ -3t []=[]+[ [4e-3t x (³) (t) If the vectors are independent, enter zero in every answer blank since those are only the values that make the equation below true. If they are dependent, find numbers, not all zero, that make the equation below true. You should be able to explain and justify your answer. -5e-3t = + +0[ -5e- -3t .-35e-3t -5e-3t -35e-3t

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter3: Functions And Graphs

Section3.3: Lines

Problem 21E

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