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Author Question: Which of the following is the product of the first step of the reaction catalyzed by pyruvate ... (Read 55 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!


TheNamesImani

  • Member
  • Posts: 334
Reply 3 on: Yesterday
:D TYSM

 

Did you know?

More than nineteen million Americans carry the factor V gene that causes blood clots, pulmonary embolism, and heart disease.

Did you know?

There are more sensory neurons in the tongue than in any other part of the body.

Did you know?

Despite claims by manufacturers, the supplement known as Ginkgo biloba was shown in a study of more than 3,000 participants to be ineffective in reducing development of dementia and Alzheimer’s disease in older people.

Did you know?

Though newer “smart” infusion pumps are increasingly becoming more sophisticated, they cannot prevent all programming and administration errors. Health care professionals that use smart infusion pumps must still practice the rights of medication administration and have other professionals double-check all high-risk infusions.

Did you know?

In the United States, an estimated 50 million unnecessary antibiotics are prescribed for viral respiratory infections.

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