To solve the problem, we need to determine the ratio of ATP produced in the Krebs cycle per one acetyl-CoA molecule by substrate-level phosphorylation, considering NADH and FADH₂.
1. Understanding the Krebs Cycle ATP Production:
In the Krebs cycle, each acetyl-CoA molecule undergoes a series of reactions that produce high-energy molecules such as NADH and FADH₂. These molecules are then used in the electron transport chain to generate ATP through oxidative phosphorylation. However, during the Krebs cycle, some ATP is produced directly through substrate-level phosphorylation.
2. ATP Production by NADH and FADH₂:
In the Krebs cycle, for each acetyl-CoA molecule:
3 molecules of NADH are produced.
1 molecule of FADH₂ is produced.
ATP is generated through substrate-level phosphorylation, typically yielding 1 ATP per acetyl-CoA.
3. Analyzing the Options:
We are asked to find the ratio of ATP produced per acetyl-CoA molecule by substrate-level phosphorylation, taking into account NADH and FADH₂ production:
(A) 2 : 3 : 2: This ratio does not match the typical ATP yield in the Krebs cycle.
(B) 1 : 9 : 2: This is the correct ratio. The cycle produces 1 ATP (directly from substrate-level phosphorylation), 3 NADH, and 1 FADH₂.
(C) 2 : 9 : 2: This ratio is incorrect as it does not align with the expected production from one acetyl-CoA molecule.
(D) 2 : 9 : 9: This ratio is also incorrect, as the number of ATP and FADH₂ produced do not align with the typical yield from one acetyl-CoA molecule.
Final Answer:
The correct answer is Option B: 1 : 9 : 2.
The percentage error in the measurement of mass and velocity are 3% and 4% respectively. The percentage error in the measurement of kinetic energy is:
If \( L, M, N \) are the midpoints of the sides PQ, QR, and RP of triangle \( \Delta PQR \), then \( \overline{QM} + \overline{LN} + \overline{ML} + \overline{RN} - \overline{MN} - \overline{QL} = \):