This is part physics part bio...
So there are capillaries and I have this equation
delta P = [P(c) + PI(i)] - [P(i) + PI(c)]
Where the change in pressure is equal to the hydrostatic pressure minus the osmotic pressure, P(c) for capillaries, Pi(i) osmotic pressure for the interstitial space.
So the pressure to move OUT of the capillaries is dependent on the first term:
[P(c) + PI(i)]
The hydrostatic pressure (capillaries) + the osmotic pressure (interstitial).
The problem had the first part (pressure move out of capillaries) equal to 26 and the second part (pressure to move in) equal to 17. Giving a difference of 9.
Anyway, this first term confuses me, the hydrostatic pressure in the capillaries obviously wants to go out of the capillaries, but the osmotic pressure of the interstitial space also leads to water wanting to exit the capillaries? As far as I understood, osmotic pressure is the resistance to the flow of water, so Pi(i) should resist flow of water into the interstitial place, right?
wikipedia:
I've heard some say that highly concentrate solutions have high osmotic pressure, but then I've also seen physicist define osmotic pressure differently, as posted above...
So there are capillaries and I have this equation
delta P = [P(c) + PI(i)] - [P(i) + PI(c)]
Where the change in pressure is equal to the hydrostatic pressure minus the osmotic pressure, P(c) for capillaries, Pi(i) osmotic pressure for the interstitial space.
So the pressure to move OUT of the capillaries is dependent on the first term:
[P(c) + PI(i)]
The hydrostatic pressure (capillaries) + the osmotic pressure (interstitial).
The problem had the first part (pressure move out of capillaries) equal to 26 and the second part (pressure to move in) equal to 17. Giving a difference of 9.
Anyway, this first term confuses me, the hydrostatic pressure in the capillaries obviously wants to go out of the capillaries, but the osmotic pressure of the interstitial space also leads to water wanting to exit the capillaries? As far as I understood, osmotic pressure is the resistance to the flow of water, so Pi(i) should resist flow of water into the interstitial place, right?
wikipedia:
hyperphysics online I believe takes a slightly different approach in defining osmotic pressure. I can't seem to reconcile the equation above (osmotic pressure of the interstitial causing the need to flow out of the capillaries)Osmotic pressure is the pressure applied by a solution to prevent the inward flow of water across a semipermeable membrane.[1]
Note that in the calculation at left, the osmotic pressure is attributed to the solution, whereas the definition of osmotic pressure that has been used here treats positive osmotic pressure as the relative energy density of the pure solvent in relation to the solution. Since most current biology and chemistry texts attribute high osmotic pressure to the solution rather than the pure solvent in relation to the solution, I may have to give in and redefine osmotic pressure to be consistent with those common uses. It does seem backward, physically.

I've heard some say that highly concentrate solutions have high osmotic pressure, but then I've also seen physicist define osmotic pressure differently, as posted above...