For the given vectors V₁ and V₂, determine V₁ + V2, V₁ + V2, V₁ - V2, V1 X V2, V₁ V₂. Consider the vectors to be nondimensional.Assume V₁ = 11, V₂ = 13, a = 4, b = 5,0 = 23°V₂KaӨAnswers:V₁ + V₂ =V₁ + V₂ = (j+ik)V₁-V₂ = (j+k)V₁x V₂ = (ij+k)V₁ V₂ =ii+ ii+i+MO

For the given vectors V₁ and V₂, determine V₁ + V₂, V₁ + V₂, V₁-V2, V₁ V2, V₁ V₂. Consider the vectors to be nondimen Assume V₁ = 11, V₂ = 13, a = 4, b = 5,0 = 23° № a Ө j+ i k) j+ i k) j+ i k) Answers: V₁ + V₂ = i V₁ + V₂ = (i V₁-V₂= (i V₁x V₂= (i V₁ V₂ = i V₁ i+ i i+ i i+ i

For the given vectors V₁ and V₂, determine V₁ + V₂, V₁ + V₂, V₁-V2, V₁ V2, V₁ V₂. Consider the vectors to be nondimen Assume V₁ = 11, V₂ = 13, a = 4, b = 5,0 = 23° № a Ө j+ i k) j+ i k) j+ i k) Answers: V₁ + V₂ = i V₁ + V₂ = (i V₁-V₂= (i V₁x V₂= (i V₁ V₂ = i V₁ i+ i i+ i i+ i

Structural Analysis

6th Edition

ISBN:9781337630931

Author:KASSIMALI, Aslam.

Publisher:KASSIMALI, Aslam.

Chapter2: Loads On Structures

Section: Chapter Questions

Problem 1P

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Concept explainers

Dimensional homogeneity

The term dimensional homogeneity means that in an equation, the dimensions of each term on both sides are equal, which means the dimensions of the left-hand side (LHS) of an equation are similar to the dimensions of the right-hand side (RHS). For a dimensionally homogeneous equation, the powers of fundamental dimensions will be identical on both sides of the equation.

Question

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For the given vectors V₁ and V₂, determine V₁ + V2, V₁ + V2, V₁ - V2, V1 X V2, V₁ V₂. Consider the vectors to be nondimensional.
Assume V₁ = 11, V₂ = 13, a = 4, b = 5,0 = 23°
V₂
K
a
Ө
Answers:
V₁ + V₂ =
V₁ + V₂ = (
j+
i
k)
V₁-V₂ = (
j+
k)
V₁x V₂ = (i
j+
k)
V₁ V₂ =
i
i+ i
i+
i+
MO

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please do answer this thank very much?