Given 2,3,4,1,5. What happens if it undergoes the following function? Function Shift(vector,i,j) If i ≤ j then Return vector End if Store<- vector[i] For 0≤k≤(i-j-1) do Vector[i-k]<-vector[i-k-1] End for Vector[j]<-store End function Shift (vector,5,3) Shift (vector,3,1)

Given 2,3,4,1,5. What happens if it undergoes the following function? Function Shift(vector,i,j) If i ≤ j then Return vector End if Store<- vector[i] For 0≤k≤(i-j-1) do Vector[i-k]<-vector[i-k-1] End for Vector[j]<-store End function Shift (vector,5,3) Shift (vector,3,1)

Operations Research : Applications and Algorithms

4th Edition

ISBN:9780534380588

Author:Wayne L. Winston

Publisher:Wayne L. Winston

Chapter2: Basic Linear Algebra

Section2.4: Linear Independence And Linear Dependence

Problem 8P

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Concept explainers

Linear Programming Concepts

Linear programming is a famous mathematical modeling tool for determining the best distribution of scarce resources among competing demands. Machinery, time, personnel, raw materials, money, and space are all resources. It is used to find the most optimal solution to a problem with given constraints. The real-life situations can be formulated using linear programming concepts into a mathematical model. Linear programming problems consist of an objective function and linear equalities subjected to constraints.

Question

Given 2,3,4,1,5. What happens if it undergoes the following function?

Function Shift(vector,i,j)

If i ≤ j then

Return vector

End if

Store<- vector[i]

For 0≤k≤(i-j-1) do

Vector[i-k]<-vector[i-k-1]

End for

Vector[j]<-store

End function

Shift (vector,5,3)

Shift (vector,3,1)

Quantities that have magnitude and direction but not position. Some examples of vectors are velocity, displacement, acceleration, and force. They are sometimes called Euclidean or spatial vectors.

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