Cell Flashcards
Homeostasis controlls
Sensor Integrator/comparator Effector Controlled variable Set point
Fick’s Law
• Rate at which molecules move from one compartment to another is dependent upon the concentration difference between the compartments
J = [DA(C1 - C2)] / X
J= water flow D=diffusion coefficient A= Area C=chemical gradient (force) in compartments X= Diffusion distance
(negative diffusion coefficient as diffusion takes place down concentration gradients.)
Flux vs force
Simple diffusion
= Permeability coefficient x Area x difference in concentration
Permeability coefficient
= (Partition coefficient x diffusion coefficient / thickness)
when permeability = 0 you need pores, channels, &/or transporters to move a substance across a barrier
Partition coefficient
the ratio of the amounts of a substance distributed between two immiscible phases
> 1 more in membrane
<1 more in compartments
Henry’s Law
Dissolved gas = solubility coeff. x Partial pressure of gas
Osmotic pressure
= Gas constant x Temperature x Molality (difference in osmolality between 2 compartments.
Water flux
= water permeability x Area x sigma **(refl. coef) x osmotic gradient
Water movement is governed by solute consentration
**Each substance has a reflection coefficient
i.e. how easily it is reflected by the membrane
0=not reflected, 1= fully reflected
Hydro-static pressure
the difference in height in columns of water. can be overcome by adding pressure to one side equal to the hydrostatic pressure.
Hypotonic solution
Increased water compared to solute.
RBC placed within will swell
Hypertonic solution
Increased solute compared to water (more concentrated)
RBC placed within will shrink
Nernst Equation
Electrochemical gradient
E= -(RT/zF)log (Xi/Xo)
z=valancy
T=temperature
R & F constants
@29.5 deg cent
E= -60/z log (Xi/Xo)
reverse for (-) ions
Electrochemical gradient for multiple membrane channels
Example for 1 Na+ and 1 K+ ion channel
V=(1Ena + 1Ek) / 2
Example for 1 Na+ and 2 K+ channels
V= (1Ena + 2Ek) / 3
Goldman-Hodgkin-Katz equation
Like the Nernst equation for each species but the Vm is weighted based on the permeability of each ion species
(eg multiplied by permeability coefficient)
Driving Force
Difference of membrane potential and equilibrium potentials