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Author Question: Which of the following is the best candidate for a crossed Claisen reaction with ethyl acetate? ... (Read 99 times)

jeatrice

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Which of the following is the best candidate for a crossed Claisen reaction with ethyl acetate?
 

Question 2

Predict the aldol reaction product(s) of the following ketone.
 
  1. A
  2. B
  3. Both A and C
  4. Both B and D
  5. A, B, and C

Question 3

Which of the following would not be produced in the aldol reaction between 2-butanone and acetophenone?
 

Question 4

Which of the following reactions will yield the compound shown below?
 
 



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KKcool

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Answer to Question 1

2

Answer to Question 2

4

Answer to Question 3

4

Answer to Question 4

3

Answer to Question 5

3

Answer to Question 6

4

Answer to Question 7

2

Answer to Question 8

2

Answer to Question 9

3

Answer to Question 10

4

Answer to Question 11

1

Answer to Question 12



Answer to Question 13



Answer to Question 14

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 />"

Answer to Question 15

2

Answer to Question 16

1

Answer to Question 17

1

Answer to Question 18

5

Answer to Question 19

3

Answer to Question 20

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Answer to Question 21

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Answer to Question 22

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jeatrice

  • Member
  • Posts: 543
Reply 2 on: Aug 23, 2018
:D TYSM


lkanara2

  • Member
  • Posts: 329
Reply 3 on: Yesterday
Gracias!

 

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Parkinson's disease is both chronic and progressive. This means that it persists over a long period of time and that its symptoms grow worse over time.

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