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a) Use Ohm's Law (V_(total )=iR) and i_(x)=0 (at rest) to derive the parallel circuit eqn: Vm=(E_(K)+((g_(Na))/(g_(K)))E_(Na)+((g_(C))/(g_(K)))E_(Cl))/(1+((g_(Na))/(g_(K)))+((g_(Cl))/(g_(K)))) b) Use the derived equation above to
a) Use Ohm's Law
(V_(total )=iR)
and
i_(x)=0
(at rest) to derive the parallel\ circuit eqn:\
Vm=(E_(K)+((g_(Na))/(g_(K)))E_(Na)+((g_(C))/(g_(K)))E_(Cl))/(1+((g_(Na))/(g_(K)))+((g_(Cl))/(g_(K))))
\ b) Use the derived equation above to calculate the resting membrane\ potential if:\
E_(K)=-84mV,g_(K)=0.57\\\\mu mho\ E_(Na)=+48mV,g_(Na)=0.11\\\\mu mho\ E_(Cl)=-53mV,g_(Cl)=0.32\\\\mu mho
\ c) To what value must
g_(Na)
increase to make membrane\ potential
+40mV
if all else stays the same?\ GOOD LUCK!!\ and be sure to show your work.
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