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Author Question: Draw alternative chair conformations for each substituted cyclohexane and state which chair is more ... (Read 38 times)

casperchen82

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Draw alternative chair conformations for each substituted cyclohexane and state which chair is more stable.
 
 
 
 

Question 2

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Question 3

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Question 4

Draw structural formulas for the cis and trans isomers of 1,2-dimethylcyclopropane.

Question 5

Draw structural formulas for the cis and trans isomers of hydrindane. Show each ring in its most stable
  conformation. Which of these isomers is the more stable?



Question 6

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 />

Shown above are the trans and cis isomers of hydrindane. Note that the cis-hydrindane displays some distortion
from the ideal cyclohexane ring structure. The result is that the trans-hydrindane is the more stable.

"

Question 7

Trans-1,4-di-tert-butylcyclohexane exists in a normal chair conformation. Cis-1,4-di-tert-butylcyclohexane,
  however, adopts a twist-boat conformation. Draw both isomers and explain why the cis isomer is more stable in the twistboat conformation.



Question 8

How many different staggered conformations are there for 2-methylpropane? How many different eclipsedconformatio ns are there?
   



Question 9

Torsional strain resulting from eclipsed C-H bonds is approximately 4.2 kJ (1.0 kcal)/mol, and that for
  eclipsed C-H and C-CH3 bonds is approximately 6.3 kJ (1.5 kcal)/mol. Given this information, sketch a graph of energy
  versus dihedral angle for propane.



Question 10

Write IUPAC names for these alkanes and cycloalkanes.
 
 

Question 11

Each of the following compounds is either an aldehyde or a ketone (Section 1.3C). Which structural
  formulas represent the same compound? Which represent constitutional isomers?


 
 



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Answer to Question 2



Answer to Question 3

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 />"

Answer to Question 4



Answer to Question 5





casperchen82

  • Member
  • Posts: 540
Reply 2 on: Aug 23, 2018
:D TYSM


raenoj

  • Member
  • Posts: 340
Reply 3 on: Yesterday
Gracias!

 

Did you know?

Limit intake of red meat and dairy products made with whole milk. Choose skim milk, low-fat or fat-free dairy products. Limit fried food. Use healthy oils when cooking.

Did you know?

Eating food that has been cooked with poppy seeds may cause you to fail a drug screening test, because the seeds contain enough opiate alkaloids to register as a positive.

Did you know?

Opium has influenced much of the world's most popular literature. The following authors were all opium users, of varying degrees: Lewis Carroll, Charles, Dickens, Arthur Conan Doyle, and Oscar Wilde.

Did you know?

Your skin wrinkles if you stay in the bathtub a long time because the outermost layer of skin (which consists of dead keratin) swells when it absorbs water. It is tightly attached to the skin below it, so it compensates for the increased area by wrinkling. This happens to the hands and feet because they have the thickest layer of dead keratin cells.

Did you know?

All adverse reactions are commonly charted in red ink in the patient's record and usually are noted on the front of the chart. Failure to follow correct documentation procedures may result in malpractice lawsuits.

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