For the given vectors V₁ and V₂, determine V₁ + V₂, V₁ + V2, V₁ - V2, V₁ X V2, V₂ X V₁, and V₁ V₂. Consider the vectors to benondimensional.V₂ = 11Answers:V₁ + V₂ =V₁ + V₂ =V1-V₂=V₁x V₂ =V₂X V1 =V₁ V₂ =69⁰iii00i43V₁== 13!! i+ i! i+ ii+ 0-xi+ 0!j+ij+i!+! j+00!k! kkk

According to the given dataThe V1 in the vector form is The V2 in the vector form is

For the given vectors V₁ and V2, determine V₁ + V2, nondimensional. y V₂ = 11 V₁ = 13 K 3 69° 4 Answers: V₁ + V₂ = V₁ + V₂ = V1-V₂= V₁x V₂ = V₂ x V1 = V₁ V₂ = i i i 0 0 i i+ i+ ! !i+i ! 0 i+i 0 V2, V2 X V1, and V₁ V₂. Consider the vectors to be j+i j+ i ! j+ 0 ! j+ 0 k k k k

For the given vectors V₁ and V2, determine V₁ + V2, nondimensional. y V₂ = 11 V₁ = 13 K 3 69° 4 Answers: V₁ + V₂ = V₁ + V₂ = V1-V₂= V₁x V₂ = V₂ x V1 = V₁ V₂ = i i i 0 0 i i+ i+ ! !i+i ! 0 i+i 0 V2, V2 X V1, and V₁ V₂. Consider the vectors to be j+i j+ i ! j+ 0 ! j+ 0 k k k k

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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