Determine all vectors v that are orthogonal to u = (–8,2).Ov=(2t, 10t), where t is any real numberO v = (10t, 4t), where t is any real numberVE= (2t, 8t), where t is any real numberO v = (8t, 4t), where t is any real numberOv=(8t, 2t), where t is any real number

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Determine all vectors v that are orthogonal to u = (-8,2). O v = (2t, 10t), where t is any real number ○ v = (10t, 4t), where t is any real number v = (2t, 8t), where t is any real number Ov=(8t, 4t), where t is any real number Ov=(8t, 2t), where t is any real number

Determine all vectors v that are orthogonal to u = (-8,2). O v = (2t, 10t), where t is any real number ○ v = (10t, 4t), where t is any real number v = (2t, 8t), where t is any real number Ov=(8t, 4t), where t is any real number Ov=(8t, 2t), where t is any real number

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter8: Applications Of Trigonometry

Section8.4: The Dot Product

Problem 10E

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Question

Determine all vectors v that are orthogonal to u = (–8,2).
Ov=(2t, 10t), where t is any real number
O v = (10t, 4t), where t is any real number
VE
= (2t, 8t), where t is any real number
O v = (8t, 4t), where t is any real number
Ov=(8t, 2t), where t is any real number

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