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Author Question: Which of the following is the product of the first step of the reaction catalyzed by pyruvate ... (Read 36 times)

OSWALD

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Which of the following is the product of the first step of the reaction catalyzed by pyruvate dehydrogenase?
 
Question 2

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 />"

Question 3

Which of the following best describes the role of NAD+?
  1.It is used as an electrophile in metabolic processes.
  2.It is used as a Brnsted Lowry acid in metabolic processes.
  3.It is used as a reducing reagent in metabolic processes.
  4.It is used as an oxidizing agent in metabolic processes.
  5.It is used as a nucleophile in metabolic processes.

Question 4

Under aerobic conditions, what happens to pyruvate after it is formed in glycolysis?
  1.It is excreted from the body.
  2.It is converted to ethanol.
  3.It is converted to lactic acid.
  4.It is converted to acetyl-CoA.
  5.It is converted to NAD+.

Question 5

The product of the following reaction is:
 



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ambernicolefink

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Answer to Question 1



Answer to Question 2

2

Answer to Question 3

4

Answer to Question 4

4

Answer to Question 5

3




OSWALD

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  • Posts: 580
Reply 2 on: Aug 23, 2018
Gracias!


okolip

  • Member
  • Posts: 362
Reply 3 on: Yesterday
Great answer, keep it coming :)

 

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Many supplement containers do not even contain what their labels say. There are many documented reports of products containing much less, or more, that what is listed on their labels. They may also contain undisclosed prescription drugs and even contaminants.

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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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A good example of polar molecules can be understood when trying to make a cake. If water and oil are required, they will not mix together. If you put them into a measuring cup, the oil will rise to the top while the water remains on the bottom.

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Amphetamine poisoning can cause intravascular coagulation, circulatory collapse, rhabdomyolysis, ischemic colitis, acute psychosis, hyperthermia, respiratory distress syndrome, and pericarditis.

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Drug abusers experience the following scenario: The pleasure given by their drug (or drugs) of choice is so strong that it is difficult to eradicate even after years of staying away from the substances involved. Certain triggers may cause a drug abuser to relapse. Research shows that long-term drug abuse results in significant changes in brain function that persist long after an individual stops using drugs. It is most important to realize that the same is true of not just illegal substances but alcohol and tobacco as well.

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