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

Author Question: Assign priorities to the groups in each set. (a) -CH2OH and -CH2CH2OH (b) -CH2OH and ... (Read 35 times)

cdr_15

  • Hero Member
  • *****
  • Posts: 546
Assign priorities to the groups in each set.
  (a) -CH2OH and -CH2CH2OH
  (b) -CH2OH and -C(CH3)3

Question 2

Each molecule has one chiral center. Draw stereorepresentatio ns for the enantiomers of each.
  Each part has a tetrahedral chiral center. The chiral centers are labeled with an asterisk.


 
 

Question 3

Following is the structural formula and a ball-and-stick model of cholic acid, a component of human bile whose function is to aid in the absorption and digestion of dietary fats.
 
Question 4

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

Question 5

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

Question 6

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

Question 7

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 />
 

(a) What is the conformation of ring A? of ring B? of ring C? of ring D?
   (b) Are the hydroxyl groups on rings A

Question 8

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

Question 9

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




Related Topics

Need homework help now?

Ask unlimited questions for free

Ask a Question
Marked as best answer by a Subject Expert

Pamela.irrgang@yahoo.com

  • Sr. Member
  • ****
  • Posts: 323
Answer to Question 1

(a) The -CH2OH group has higher priority because the FIRST point of difference is the underlined O atom of -
CH2 OH that takes priority over the underlined C atom of -CH2CH2 OH.


(b) The FIRST point of difference is the underlined O atom of -CH2 OH that takes priority over any of the carbon
atoms bonded to the central carbon atom of -C(CH3)3.



Answer to Question 2




Answer to Question 3



Answer to Question 4



Answer to Question 5



Answer to Question 6



Answer to Question 7

 B

Answer to Question 8



Answer to Question 9



Answer to Question 10



Answer to Question 11



Answer to Question 12

 B

Answer to Question 13



Answer to Question 14



Answer to Question 15



Answer to Question 16



Answer to Question 17

 B

Answer to Question 18

The less stable molecule will have the larger (more negative) heat of combustion. Because these molecules are
constitutional isomers with virtually identical ring strain, any difference in energy between them must be the
result of differences in conformational stability. As listed in the answer to Problem 2.39, the cis isomer has two
chair conformations of equal energy, each one with one axial and one equatorial methyl group. The trans
isomer has chair conformations of different stability, the more stable of which is the diequatorial conformation
that has no diaxial interactions. By virtue of having diaxial interactions in both chair conformations, the cis
isomer is higher in energy and thus will have the larger (more negative) heat of combustion.






 

Did you know?

In most cases, kidneys can recover from almost complete loss of function, such as in acute kidney (renal) failure.

Did you know?

When blood is deoxygenated and flowing back to the heart through the veins, it is dark reddish-blue in color. Blood in the arteries that is oxygenated and flowing out to the body is bright red. Whereas arterial blood comes out in spurts, venous blood flows.

Did you know?

Oxytocin is recommended only for pregnancies that have a medical reason for inducing labor (such as eclampsia) and is not recommended for elective procedures or for making the birthing process more convenient.

Did you know?

The use of salicylates dates back 2,500 years to Hippocrates’s recommendation of willow bark (from which a salicylate is derived) as an aid to the pains of childbirth. However, overdosage of salicylates can harm body fluids, electrolytes, the CNS, the GI tract, the ears, the lungs, the blood, the liver, and the kidneys and cause coma or death.

Did you know?

Vampire bats have a natural anticoagulant in their saliva that permits continuous bleeding after they painlessly open a wound with their incisors. This capillary blood does not cause any significant blood loss to their victims.

For a complete list of videos, visit our video library