Glycerol requires 1 ATP per molecule for the conversion into glycerol phosphate. The glycerol phosphate is then converted to dihydroxyacetone phosphate with the production of 1 molecule of NADH. The dihydroxyacetone phosphate can then be oxidized fully to CO2 through glycolysis and the TCA cycle.
In the conversion to pyruvic acid, dihydroxyacetone phosphate generates 1 NADH and 2 ATP molecules per molecule of glycerol. The net effect of converting glycerol to pyruvic acid is −1 ATP + 2 ATP + 2 NADH=1 ATP + 2 NADH=6 ATP, assuming that the NADH are both oxidized with the generation of 2.5 ATP per NADH. The complete oxidation of pyruvate produces 4 NADH, 1 FADH2, and 1 GTP. When the reducing equivalents are oxidized through the electron transport chain, this produces
4 NADH
X 2.5 ATP NADH + 1 FADH2
X 1.5 ATP FADH2 + 1 GTP
X 1 ATP GTP = 12.5 ATP
![](data:image/png;base64,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)
Each glycerol molecule liberated from a triglyceride thus produces at most 18.5 molecules ATP per molecule glycerol.
Glycerol has a gram molecular weight of 92 g mol
−1. It produces 18.5 moles ATP/92 g mol
−1=0.20 mol g
−1. This is a little more than the energy derived from glucose: 32 moles ATP/180 g/mol=0.18 mol g
−1.