This topic contains a solution. Click here to go to the answer

Author Question: In this experiment you used R-carvone. Would the outcome of the reaction be different if you used ... (Read 32 times)

lindiwe

  • Hero Member
  • *****
  • Posts: 577
In this experiment you used R-carvone. Would the outcome of the reaction be different if you used S-carvone? Explain your answer.

Question 2

Identify the product from the reaction shown below. The 1 H NMR data for the product is: (CDCl3)  0.65 (s, 3H), 1.28 (s, 3H), 1.632.55 (m, 6H), 4.42 (d, 1H), 4.82 (m, 1H), 5.00 (m, 1H) (Chapter 8). Note that hydroxyl hydrogens are sometimes not visible in 1 H NMR spectra (Section 8.1.4.b).

Question 3

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 />"

Question 4

Write rational arrow-pushing mechanisms leading to three additional products that might have been formed in the reaction of -pinene oxide with aqueous sulfuric acid that are different from the product you isolated and the decomposition product you identified.

Question 5

Write an arrow-pushing mechanism for the reaction shown in Equation E16.3.

Question 6

Write arrow-pushing mechanisms for the reactions shown in Equations E16.1 and E16.2.

Question 7

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 />"

Question 8

Draw the two enantiomers of -pinene (Figure E16.1) and assign the stereocenter(s) for each isomer as R or S.

Question 9

Are the ligands (DHQ)2PHAL and (DHQD)2PHAL enantiomers? Explain.



Related Topics

Need homework help now?

Ask unlimited questions for free

Ask a Question
Marked as best answer by a Subject Expert

jaymee143

  • Sr. Member
  • ****
  • Posts: 341
Answer to Question 1

No, the outcome would be the same because the R- and S-carvone are enantiomers and will react in an identical fashion with the achiral Pd/C reagent.

Answer to Question 2


Answer to Question 3



Answer to Question 4



Answer to Question 5





lindiwe

  • Member
  • Posts: 577
Reply 2 on: Aug 23, 2018
:D TYSM


daiying98

  • Member
  • Posts: 354
Reply 3 on: Yesterday
Wow, this really help

 

Did you know?

Medication errors are three times higher among children and infants than with adults.

Did you know?

A cataract is a clouding of the eyes' natural lens. As we age, some clouding of the lens may occur. The first sign of a cataract is usually blurry vision. Although glasses and other visual aids may at first help a person with cataracts, surgery may become inevitable. Cataract surgery is very successful in restoring vision, and it is the most frequently performed surgery in the United States.

Did you know?

Children of people with alcoholism are more inclined to drink alcohol or use hard drugs. In fact, they are 400 times more likely to use hard drugs than those who do not have a family history of alcohol addiction.

Did you know?

Acetaminophen (Tylenol) in overdose can seriously damage the liver. It should never be taken by people who use alcohol heavily; it can result in severe liver damage and even a condition requiring a liver transplant.

Did you know?

Looking at the sun may not only cause headache and distort your vision temporarily, but it can also cause permanent eye damage. Any exposure to sunlight adds to the cumulative effects of ultraviolet (UV) radiation on your eyes. UV exposure has been linked to eye disorders such as macular degeneration, solar retinitis, and corneal dystrophies.

For a complete list of videos, visit our video library