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Author Question: UjVCuqZNi2aYtauJDMlR4efai6FhcXh8LCQoSHR2DD9z/h+/U/gicki02tUw7s/wsf/Wttk50NGeJDPdnq2lnID1BLiuqFzHbwG+ix+N+oLCvVtN/mJtkhD6FMmoOEUzNhaOuDzj5fgyNv9i3EoclBnvOikC8An7yBKRT4OyscAUlHcSD7CiplBGs5wCnQzaIPJssqMbkkC2NGbgTfwB5QyEB+njVPT2kYEJ5AhNKMMDw4vwSOXv+GVbfZUMirg (Read 17 times)

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ujVCuqZNi2aYtauJDMl R4efai6FhcXh8LCQoSH 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 />
 
   
 
   
   Which people have the largest displacement?


  1.only Amy
  2.only Brad
  3.only Cate
  4.Amy and Brad
  5.Amy and Cate
  6.Brad and Cate
  7.all are the same
  8.impossible to determine"

Question 2

Amy, Brad, and Cate are walking (or running) along a straight line as represented below.
 
   
 
   




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wergv

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sabina

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Reply 2 on: Jul 28, 2018
YES! Correct, THANKS for helping me on my review


hramirez205

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Reply 3 on: Yesterday
Great answer, keep it coming :)

 

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