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Blood Vessels and Pressure. Here we're going to go through some very basic principles of how you
get blood flow traveling through both the vessel as well as out of the heart but before we do
that let's talk a little bit about the theory behind this process. This all is based upon a theory
called Ohm's Law. We use Ohm's Law in Physics quite a bit to talk about things like current and
how current changes with various voltages and resistance. So it has to do with your
electronics. We can apply that very same principle, however, to the cardiovascular system.
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To do that, we use F as flow and that will be substituted for the I. We use ∆P which is a change
in pressure to signify the voltage and then we use R as resistance which is the same between
the two equations. So in the cardiovascular system, we use flow equals delta pressure divided
by resistance. So you can see in a diagram such as this, the most important variable you want
to measure is F which is flow so flow is highlighted as the amount that is coming out of the
tube. The ∆P is the change in pressure that is set up by a pressure head done by a column of
water. The R is simply the length of the tube as well as the diameter of that tube. So those are
our three variables. If you ever get confused, think about this very simplistic type of diagram
with a water column, a resistance in a tube and how much flow goes out. So taking this formula
and applying it directly to a blood vessel, let's look at it in this manner where we have flow
equals delta pressure over R and now I'm just teasing out delta pressure into a pressure 1 and
a pressure 2. So let's look at pressure 1 versus pressure 2. The pressure 1 is in the start of
the blood vessel, the pressure 2 is at the end of the blood vessel. We're subtracting those two
pressures to get the ∆P. That is going to now be related to the flow of blood through that
tube. This very same principle can be applied to flow out of the heart and this is the pressure
within the chamber of the heart is pressure 1 and pressure 2 is the pressure outside of the
valve. Therefore, flow is simply flow equals pressure 1 minus pressure 2 divided by the
resistance. So what is the relationship between pressure and flow? These are fairly linearly
related items where you have a given change in pressure which is a ∆P that is now re-ranging
the formula to have ∆P on the left side of the equal side and flow times resistance on the right
so we're just using a small algebraic manipulation to get to this particular point. You can now
see this diagram and in the diagram we're going to plot flow on the X axis and a ∆P or a change
in pressure on the Y axis. This is just showing you two examples of various types of changes in
resistance. If you have a higher resistance, you are going to of course have to try to
compensate for that with either greater changes in pressure and this just shows that relationship.