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Author Question: On the reaction energy profile shown below, which of the species is the highest energy intermediate? ... (Read 84 times)

tiara099

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On the reaction energy profile shown below, which of the species is the highest energy intermediate?
 
Question 2

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 />
  1.I
  2.II
  3.III
  4.IV
  5.V"

Question 3

How many prochirality centers does
   1-butanol (CH3CH2CH2CH2OH) have?


  1.none
  2.1
  3.2
  4.3
  5.4



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Answer to Question 1



Answer to Question 2

3

Answer to Question 3

4





 

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