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Author Question: Which of the following is the product of the first step of the reaction catalyzed by pyruvate ... (Read 56 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
Wow, this really help


isabelt_18

  • Member
  • Posts: 342
Reply 3 on: Yesterday
Thanks for the timely response, appreciate it

 

Did you know?

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

Did you know?

Elderly adults are at greatest risk of stroke and myocardial infarction and have the most to gain from prophylaxis. Patients ages 60 to 80 years with blood pressures above 160/90 mm Hg should benefit from antihypertensive treatment.

Did you know?

Of the estimated 2 million heroin users in the United States, 600,000–800,000 are considered hardcore addicts. Heroin addiction is considered to be one of the hardest addictions to recover from.

Did you know?

Automated pill dispensing systems have alarms to alert patients when the correct dosing time has arrived. Most systems work with many varieties of medications, so patients who are taking a variety of drugs can still be in control of their dose regimen.

Did you know?

The heart is located in the center of the chest, with part of it tipped slightly so that it taps against the left side of the chest.

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