Consider the RNA dinucleotide GU.
a)
Draw the full structure of the RNA dinucleotide GU and label the 3' and 5' ends.
b)
How would this dinucleotide differ if found in DNA?
Question 2Consider the following structure.
![](data:image/png;base64,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)
a)
Circle any nucleoside.
b)
Draw a box around any nucleotide.
c)
Identify as DNA or RNA.
Question 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 width=331 height=393 />"
Question 4Classify the following reaction.
a.
electrocyclic reaction
b.
cycloaddition
c.
sigmatropic rearrangement
Question 5Classify the following reaction.
a.
electrocyclic reaction
b.
cycloaddition
c.
sigmatropic rearrangement
Question 6Classify the following reaction.
a.
electrocyclic reaction
b.
cycloaddition
c.
sigmatropic rearrangement
Question 7Which of the following reaction types are pericyclic reactions?
a.
Diels-Alder reaction
b.
Cope rearrangement
c.
Claisen rearrangement
d.
Stork reaction
e.
All except d are pericyclic reactions.
f.
All are pericyclic reactions.