Determine and reconsider the problem 6.3 assuming that the distance between any two locations is the rectangular distance rather than the Euclidean distance. Concept Introduction: Euclidean distance is the straight line of the amount of the place between two appropriate points. Euclidean distance is also called Euclidean metric. With the help of the distance, Euclidean space will become into the metric space.

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Chapter 6.6, Problem 18P

Summary Introduction

Interpretation: Determine and reconsider the problem 6.3 assuming that the distance between any two locations is the rectangular distance rather than the Euclidean distance.

Concept Introduction: Euclidean distance is the straight line of the amount of the place between two appropriate points. Euclidean distance is also called Euclidean metric. With the help of the distance, Euclidean space will become into the metric space.

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