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Author Question: Identify the products of the following reaction. (Read 34 times)

erika

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Identify the products of the following reaction.
 
 
Question 2

Identify the following compound.
 
 
Question 3

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 width=466 height=248 />
   
  a.
  Hyaluronic acid
   
  b.
  Heparin
   
  c.
  Cellulose
   
  d.
  Amylopectin"

Question 4

_____ is the change in specific rotation that accompanies the interconversion of  and  anomers in an aqueous solution.



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meltdown117

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Answer to Question 1

a

Answer to Question 2



Answer to Question 3

a

Answer to Question 4

Mutarotation



erika

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Thank you!



meltdown117

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Always glad to help...



 

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