Getting to School: Starting from your house as your point of origin, trace your way going to school. Perform an approximation for the displacement (distance with direction) from one point to another. Take note of all the displacements you take every time you change a direction. Using the polygon method in adding vectors, calculate your resultant vector from your house to school. I already done but polygon method not plz re draw and done it clean handwriting ok. we:300mwe400m300mSuper(market300m400mSchool~₁² =assume thathave300mĴ50m îof=-300m(comwewill denate each path with a sovector and net displacement will bevectorSum of all the vectors.Church50mshophouse==300m (-ĵ)house is at originseparateSO= -100 m ê- 400 mi-400m√ = -300m;2₁ = 300m 1net displacement 7 = 7₁ +5² +²+√²+√³+ ++ ++=(-5501-1000mBlack arrow is the net displacement

Answered: Image /qna-images/answer/6679780c-0a7b-412c-b458-bde00b555e78.jpg

Getting to School: Starting from your house as your point of origin, trace your way going to school. Perform an approximation for the displacement (distance with direction) from one point to another. Take note of all the displacements you take every time you change a direction. Using the polygon method in adding vectors, calculate your resulta

Getting to School: Starting from your house as your point of origin, trace your way going to school. Perform an approximation for the displacement (distance with direction) from one point to another. Take note of all the displacements you take every time you change a direction. Using the polygon method in adding vectors, calculate your resulta

University Physics Volume 1

18th Edition

ISBN:9781938168277

Author:William Moebs, Samuel J. Ling, Jeff Sanny

Publisher:William Moebs, Samuel J. Ling, Jeff Sanny

Chapter4: Motion In Two And Three Dimensions

Section: Chapter Questions

Problem 19P

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