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Author Question: VcCuiga+Khg3Y6I/bDTJOxMXuJ/oVftdRuAoHSuAImDZhzpittrViOosjaJ+66vqdCzPBvJjKgjlK26zTscnveo3l23Y7867TVpiqfQoU0CLMi3fOOPAUnISZimyjMcmitQgElASdgrIBMFEIUg0ZTw8AndA6D2HUAQ00Jmv8rnQOYAVjK7MOnhTmGiKA3ahH804QjJMw40dwK+HGv0zn5TXKjDoREKN+VDrV74ka0c815nz/sbwAwllHB+V4R9 (Read 12 times)

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 />
  1.Find only the force exerted by q2 on charge q1.
  2.Find only the force exerted by q3 on charge q1.
  3.Add the force that q2 would exert by itself on charge q1 to the force that q3 would exert by itself on charge q1.
  4.Add the force that q3 would exert by itself to a certain fraction of the force that q2 would exert by itself.
  5.There is no definite way to find the force on charge q1."

Question 2

In Procedure 1, what is the relationship between the velocity and the slope of the curve? (Hint: What are the units for the slope on the graph that you plotted?)



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emily12345

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@Brianna17

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Reply 2 on: Jul 28, 2018
Wow, this really help


Liddy

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Reply 3 on: Yesterday
YES! Correct, THANKS for helping me on my review

 

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