Consider the two points P(-3,–3, 2) and Q(-2, -4,0) and the vector -1 V = You are given that PQ = -1 _2 Let l be the straight line in Rº through the point P parallel to the vector v. Calculate the quantities below and enter them in the boxes provided using Maple notation. Remember to give exact answers using Maple notation. F () example, for 2/47 enter 2*sqrt (47) and for the vector enter <1,2,3>. 3 The projection of PQ onto v is the vector projy PQ= The shortest distance between the line l and the point Q is

Consider the two points P(-3,–3, 2) and Q(-2, -4,0) and the vector -1 V = You are given that PQ = -1 _2 Let l be the straight line in Rº through the point P parallel to the vector v. Calculate the quantities below and enter them in the boxes provided using Maple notation. Remember to give exact answers using Maple notation. F () example, for 2/47 enter 2*sqrt (47) and for the vector enter <1,2,3>. 3 The projection of PQ onto v is the vector projy PQ= The shortest distance between the line l and the point Q is

Elementary Linear Algebra (MindTap Course List)

8th Edition

ISBN:9781305658004

Author:Ron Larson

Publisher:Ron Larson

Chapter5: Inner Product Spaces

Section5.CR: Review Exercises

Problem 13CR

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