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Author Question: Which of the following is the product of the first step of the reaction catalyzed by pyruvate ... (Read 54 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
:D TYSM


pratush dev

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  • Posts: 321
Reply 3 on: Yesterday
Gracias!

 

Did you know?

Approximately 25% of all reported medication errors result from some kind of name confusion.

Did you know?

The U.S. Pharmacopeia Medication Errors Reporting Program states that approximately 50% of all medication errors involve insulin.

Did you know?

GI conditions that will keep you out of the U.S. armed services include ulcers, varices, fistulas, esophagitis, gastritis, congenital abnormalities, inflammatory bowel disease, enteritis, colitis, proctitis, duodenal diverticula, malabsorption syndromes, hepatitis, cirrhosis, cysts, abscesses, pancreatitis, polyps, certain hemorrhoids, splenomegaly, hernias, recent abdominal surgery, GI bypass or stomach stapling, and artificial GI openings.

Did you know?

Stroke kills people from all ethnic backgrounds, but the people at highest risk for fatal strokes are: black men, black women, Asian men, white men, and white women.

Did you know?

According to the National Institute of Environmental Health Sciences, lung disease is the third leading killer in the United States, responsible for one in seven deaths. It is the leading cause of death among infants under the age of one year.

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