Question:

How many ATP molecules can be produced by one molecule of Acetyl coenzyme A, one molecule of PEP and one molecule of Pyruvic acid when they enter into respiratory cycle?

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Using the classical ATP count: \[ \boxed{ \begin{aligned} &\text{Acetyl-CoA} &&=12\ \text{ATP} &\text{PEP} &&=15\ \text{ATP} &\text{Pyruvate} &&=16\ \text{ATP} \end{aligned} } \]
Updated On: Jul 15, 2026
  • 15, 16, 12
  • 12, 16, 15
  • 12, 15, 16
  • 16, 15, 12
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The Correct Option is C

Solution and Explanation

Step 1: ATP from Acetyl-CoA. One molecule of Acetyl-CoA entering the Krebs cycle produces \[ \boxed{12\ \text{ATP}} \] (using the classical ATP calculation followed in NCERT-based examinations).

Step 2:
ATP from PEP. PEP first produces one ATP during its conversion to pyruvate and then pyruvate enters respiration. Hence, \[ 1+2+12=15\ \text{ATP}. \] Therefore, \[ \boxed{\text{PEP }=15\ \text{ATP}.} \]

Step 3:
ATP from Pyruvic acid. Pyruvate is converted to Acetyl-CoA producing \[ 1\ \mathrm{NADH}=3\ \text{ATP}, \] followed by \[ 12\ \text{ATP} \] from the Krebs cycle. Thus, \[ 3+1+12=16\ \text{ATP}. \] Hence, \[ \boxed{\text{Pyruvic acid }=16\ \text{ATP}.} \] Therefore, the sequence is \[ \boxed{12,\;15,\;16.} \] Hence, the correct option is \[ \boxed{(C).} \]
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