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Author Question: 9xSAH6iAAUokBABBj/xbvzbVkM4vXj2BNZOSiRuphNOLvyh7Zwz8HukReTnGChaTd7qSwyJiUkSkUaMs7bNZIkystKx3hMBELkOJiK9NEojvI1LRpkSVYeJSicZZezJNE0X+ZYgo4QvDy15TFAOexKc86YABVJQIJY2WSlYDGaJAhSgAAUoQAEKUIACFKBAxwIMfjr24VAKUIACFKAABShAAQpQIE0EGPykSUWyGBSgAAUoQAEKUIACFKBAxwIM (Read 16 times)

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 />
  1. RC
  2. 5RC
  3. 10RC
  4. 25RC
  5. none of those answers"

Question 2

How will the experimental value be affected if some water (liquid) comes through the hose into the calorimeter cup along with the steam?



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blfontai

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CQXA

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


adammoses97

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

 

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