A surveying team records the following displacement vectors on three days (24 hour days) of walking, each one in succession (1, then 2, then 3) (Give 2 significant figures): d; = (7 i + 8 j)km, dɔ = (6 i + 2 j)km, and d; = (2 i + 9 j)km. (b): Write the total displacement vector drotal for the three days in Cartesian and polar coordinates give your answer in meters. Your answer should look similar to the three dis- placement vectors given above. (c): Assuming the members of the team could continuously survey for a full 5 days without sleeping, determine the average velocity vector of the team throughout the first three days in Cartesian coordinates. Answer in m/s.
A surveying team records the following displacement vectors on three days (24 hour days) of walking, each one in succession (1, then 2, then 3) (Give 2 significant figures): d; = (7 i + 8 j)km, dɔ = (6 i + 2 j)km, and d; = (2 i + 9 j)km. (b): Write the total displacement vector drotal for the three days in Cartesian and polar coordinates give your answer in meters. Your answer should look similar to the three dis- placement vectors given above. (c): Assuming the members of the team could continuously survey for a full 5 days without sleeping, determine the average velocity vector of the team throughout the first three days in Cartesian coordinates. Answer in m/s.
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Answer all parts of the question, polar coordinate is degrees
![A surveying team records the following displacement vectors on three days (24-hour days) of walking, each one in succession (1, then 2, then 3) (Give 2 significant figures):
\[
\mathbf{d_1} = (7 \, \mathbf{i} + 8 \, \mathbf{j}) \text{ km}, \quad \mathbf{d_2} = (6 \, \mathbf{i} + 2 \, \mathbf{j}) \text{ km}, \quad \text{and} \quad \mathbf{d_3} = (2 \, \mathbf{i} + 9 \, \mathbf{j}) \text{ km}.
\]
(b): Write the total displacement vector \( \mathbf{d_{total}} \) for the three days in Cartesian and polar coordinates. Give your answer in meters. Your answer should look similar to the three displacement vectors given above.
(c): Assuming the members of the team could continuously survey for a full 5 days without sleeping, determine the average velocity vector of the team throughout the first three days in Cartesian coordinates. Answer in m/s.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F7ff1c888-964e-4444-aacc-2152d4151491%2F7042a8b3-2e1d-48f2-a7ee-83258b1cce13%2Flwhsg9d_processed.png&w=3840&q=75)
Transcribed Image Text:A surveying team records the following displacement vectors on three days (24-hour days) of walking, each one in succession (1, then 2, then 3) (Give 2 significant figures):
\[
\mathbf{d_1} = (7 \, \mathbf{i} + 8 \, \mathbf{j}) \text{ km}, \quad \mathbf{d_2} = (6 \, \mathbf{i} + 2 \, \mathbf{j}) \text{ km}, \quad \text{and} \quad \mathbf{d_3} = (2 \, \mathbf{i} + 9 \, \mathbf{j}) \text{ km}.
\]
(b): Write the total displacement vector \( \mathbf{d_{total}} \) for the three days in Cartesian and polar coordinates. Give your answer in meters. Your answer should look similar to the three displacement vectors given above.
(c): Assuming the members of the team could continuously survey for a full 5 days without sleeping, determine the average velocity vector of the team throughout the first three days in Cartesian coordinates. Answer in m/s.
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