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Your drone sits at the origin of your chosen coordinate system, (0, 0, 0) m. You fly it from there in the same direction as the direction of a vector (-68, 66, –59) for a distance of 8 m, where it hovers. From there you make the drone go in the same direction as the direction of a vector (20, 48, -37) for a distance of 6 m, where it again hovers. What are its coordinates now?

Your drone sits at the origin of your chosen coordinate system, (0, 0, 0) m. You fly it from there in the same direction as the direction of a vector (-68, 66, –59) for a distance of 8 m, where it hovers. From there you make the drone go in the same direction as the direction of a vector (20, 48, -37) for a distance of 6 m, where it again hovers. What are its coordinates now?

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter8: Applications Of Trigonometry
Section8.4: The Dot Product
Problem 16E
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Part 2 Your friend has another drone, at location (6, 28, 4) m, and wants to fly it straight to your final location. What is the vector that will take it there? (x, y, z) = ( i ) m
Transcribed Image Text:Part 2 Your friend has another drone, at location (6, 28, 4) m, and wants to fly it straight to your final location. What is the vector that will take it there? (x, y, z) = ( i ) m
Part 1 Your drone sits at the origin of your chosen coordinate system, (0,0, 0) m. You fly it from there in the same direction as the direction of a vector (-68, 66, –59) for a distance of 8 m, where it hovers. From there you make the drone go in the same direction as the direction of a vector (20, 48, –37) for a distance of 6 m, where it again hovers. What are its coordinates now? (x, y, z) = ( i
Transcribed Image Text:Part 1 Your drone sits at the origin of your chosen coordinate system, (0,0, 0) m. You fly it from there in the same direction as the direction of a vector (-68, 66, –59) for a distance of 8 m, where it hovers. From there you make the drone go in the same direction as the direction of a vector (20, 48, –37) for a distance of 6 m, where it again hovers. What are its coordinates now? (x, y, z) = ( i
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