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Calculate the distance between the following points. Remember to be careful when computing distances in cylindrical or spherical coordinates since your unit vectors are not all uniform over space. a. P₁(4,30%,0) and P₂ (1,180°, 2) in cylindrical coordinates. b. P₁ (√2, 45°, 45°) and P₂ (3,90°, 270°) in spherical coordinates.

Calculate the distance between the following points. Remember to be careful when computing distances in cylindrical or spherical coordinates since your unit vectors are not all uniform over space. a. P₁(4,30%,0) and P₂ (1,180°, 2) in cylindrical coordinates. b. P₁ (√2, 45°, 45°) and P₂ (3,90°, 270°) in spherical coordinates.

Linear Algebra: A Modern Introduction
Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter1: Vectors
Section1.3: Lines And Planes
Problem 31EQ
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Calculate the distance between the following points. Remember to be careful when computing distances in cylindrical or spherical coordinates since your unit vectors are not all uniform over space. a. P₁(4,30%,0) and P₂ (1,180°, 2) in cylindrical coordinates. b. P₁ (√2, 45°, 45°) and P₂ (3,90°, 270°) in spherical coordinates.
Transcribed Image Text:Calculate the distance between the following points. Remember to be careful when computing distances in cylindrical or spherical coordinates since your unit vectors are not all uniform over space. a. P₁(4,30%,0) and P₂ (1,180°, 2) in cylindrical coordinates. b. P₁ (√2, 45°, 45°) and P₂ (3,90°, 270°) in spherical coordinates.
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