Solving Pressure Problem in Experiment: What is the Force?

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AI Thread Summary
The discussion focuses on calculating the pressure difference "p" in a viscosity experiment involving a tube. The user understands that pressure is derived from force divided by area, specifically the cross-sectional areas at both ends of the tube. They propose using the height of liquid in a bottle to determine pressure, applying the formula p = ρgh, where ρ is the liquid density, g is gravitational acceleration, and h is the height of the liquid column. The challenge lies in accurately determining the force to apply in the context of their experimental setup. Understanding these relationships is crucial for measuring viscosity effectively.
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Homework Statement





\frac{r^{4}p(pi)}{8cl}

where:
l = the length of the tube in cm
r = the radius of the tube in cm
p = the difference in pressure of the two ends of the tube in dynes per cm2
c = the coefficient of Viscosity in poises (dyne-seconds per cm2)
v = volume in cm3 per second
pi = 3.14159... (i couldn't get the symbol to appear)

I am doing an experiment in which i measure viscosity for different liquids. However, I'm having problems in obtaining value "p". I know that pressure is force times area. In this case, area should be the cross sectional area for the tube at one end, and the cross sectional area of the valve opening at the other end (if I'm not mistaken). However, what will be the force?




Homework Equations





\frac{r^{4}p(pi)}{8cl}

where:
l = the length of the tube in cm
r = the radius of the tube in cm
p = the difference in pressure of the two ends of the tube in dynes per cm2
c = the coefficient of Viscosity in poises (dyne-seconds per cm2)
v = volume in cm3 per second
pi = 3.14159... (i couldn't get the symbol to appear)



The Attempt at a Solution



I know that pressure is force times area. In this case, area should be the cross sectional area for the tube at one end, and the cross sectional area of the valve opening at the other end (if I'm not mistaken). However, what will be the force?
 
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