Question 1
What is the correct Lewis structure for the molecule in the box, including the formal charge(s), if any?
![](data:image/png;base64, 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)
◦ I
◦ II
◦ III
◦ IV
◦ V
Question 2
Which of the following bond-line structures are of the same compound?
![](data:image/png;base64, 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)
◦ I and II
◦ II and IV
◦ III and IV
◦ I and III
◦ II and III