1. For example, the resting potential in daylight-adapted ATP. 2. The interactions that generate the resting potential are modeled by the Goldman equation. 3. In this case, the resting potential can be determined from the Goldman equation: 4. This apparent paradox is resolved by examination of the origin of that resting potential . 5. In the atrioventricular node, the resting potential is abbreviated, which facilitates conduction. 6. The return to the equilibrium resting potential marks the end of the relative refractory period. 7. The resting potential must be established within a cell before the cell can be depolarized. 8. The opening and closing of ion channels can induce a departure from the resting potential . 9. As a consequence, the resting potential is usually close to the potassium reversal potential. 10. Thus, the cell's resting potential will be about " 73 mV.
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