EFB530 Plant Physiology
Solute transport
We have discussed the movement of water, which occurs by diffusion, by osmosis, or by
bulk flow from the soil to the leaves; none of which utilize the direct input of energy to
move water
Plants also take up the mineral nutrients they need from the soil
- such as nitrogen (as NO3 -), potassium (as K+), calcium
(as Ca2+), magnesium (as Mg2+), phosphorus (as H2PO4-),
sulfur (as SO42-), or chlorine (as Cl-)
Its very unlikely that the growing medium will provide the optimal concentrations of
all of the minerals that a plant will need to carry out its metabolism
- some will be too high, more likely they will be too low in concentration
Plants need a mechanism to selectively concentrate or exclude minerals
- they do that at the level of the plasma membrane (root epidermis or endodermis)
When discussing the transport of dissolved solutes, we need to recall the properties of
membranes
Membranes allow the slow diffusion of water and small, uncharged molecules, but are
highly impermeable to the movement of charged molecules
Chemical potential
m = m* + RTlnC + zFE +
VP + mgh
- pressure and gravity terms are negligible
m=chemical potential; R=gas constant; T=temp; C=conc.; z=ion charge; F=Faraday
constant; E=electrical activity (voltage); V=molar volume; P=pressure; m=mass; g=force of
gravity; h=height
when discussing potential across a membrane, compare minside
to moutside
Dm = moutside - minside = RTln (Coutside / Cinside)
+ zF (Eoutside - Einside)
therefore, chemical potential, which drives ion movement, is determined by both a
concentration gradient and by an electrical gradient = electrochemical potential
this means that ions can move against a concentration gradient if a voltage
is applied
we can solve for the electrical gradient term to get the Nernst potential (DEn)
DEn = (2.3RT)/zF log (Coutside / Cinside)
considering K+ (z=+1), DEn = 59 log (Coutside
/ Cinside) [in mV]
therefore, by applying 59 mV, a 10-fold concentration difference can be maintained
[the log of 10 = 1]
all living cells maintain an asymmetric ion distribution across the plasma membrane,
which results in an electrical potential across the membrane or membrane potential
- relatively easy to measure the membrane potential, sticking a microelectrode into a
cell, with a reference electrode in the bathing solution, then measuring voltage
- can also measure the internal concentration of an ion, know the conc. in bath
- if the concentration gradient is appropriate for the membrane potential (according to
the Nernst equation), then that ion is moving by passive transport
This potential can develop due to differential diffusion rates of differently charged
ions
- for example: when there is a concentration difference of KCl across a membrane, the K+
ion may diffuse across the membrane faster than the Cl- ion, generating a
difference in the charge balance, which is called the diffusion potential
If an ion is maintained in a distribution inappropriate for its Nernst potential, then
it is probably transported by active transport, requiring energy input to maintain
a concentration against an electrochemical gradient
for example: measure the membrane potential of a pea root = -110 mV
- submerged in a known mineral solution
- predict (Nernst equation) what the internal concentration of a mineral should be
- measure the internal concentration of solutes
see Table 6.1
note the specificity for individual ions and ability to concentrate ions
ions flow across biological membranes faster than across synthetic lipid membranes
- movement of ions across a biological membrane occurs through membrane-bound proteins
(three types)
channels - like pores (specific) in the membrane, allow simple diffusion, passive transport
- channels are selective for particular ions based on size and charge
- do not directly bind to the ion
carriers - bind the molecule on one side, carry it to the other side
- binding site confers specificity
- can act to transport a single molecule each time through passive diffusion
- or can transport two different molecules each time = cotransport
- can carry those in the same direction, as symports
- or in opposite directions, as antiports
- cotransport often utilizes the H+ electrochemical gradient established by the
H+-ATPase (higher H+ concentration outside the cell) to drive the
transport of another molecule against its electrochemical gradient (this would represent secondary
active transport, since the carrier is not using the energy (usually ATP) directly
pumps - utilize energy from hydrolysis of ATP to move ions against an electrochemical gradient
- generate membrane potential (electrogenic)
- sort of the reverse of ATP synthesis in chloroplasts/mitos, but very different proteins
- in plants, usually move H+, can also move Ca2+
- pumps perform primary active transport, since they are using the energy directly
to move ions against their electrochemical potential
- pumps are a type of carrier, so they bind and release the ions, this binding site
confers selectivity
Vacuole also has transporters- pumps, channels, and carriers
- inside of vacuole is more acidic
- accumulates solutes to maintain turgor pressure
The kinetics of different transporter mediated movement show different types of
kinetics
- channels show a linear relationship between rate and ion concentration (within
biological range)
- carriers show saturable kinetics, as one sees with enzymes
- similar to enzyme kinetics, with Km and Vmax
- Km can change in different solute concentrations (high affinity-works at low concentration vs. low affinity-works at high concentrations with faster kinetics)
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