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Q10.1(a):
Explain why (a) The blood pressure in humans is greater at the feet than at the brain

Solution :

1. Theoretical Foundation: Hydrostatic Pressure

The pressure exerted by a fluid at rest depends upon the depth of the point, the density of the fluid, and the acceleration due to gravity. This is governed by the fundamental hydrostatic law [Per Pascal's Law and the derivation of pressure in a static fluid column]:

$P = P_0 + \rho gh$

Where:

  • $P$ = Pressure at a given depth.
  • $P_0$ = Atmospheric/Surface pressure.
  • $\rho$ = Density of the fluid (blood, $\approx 1060 \, \text{kg/m}^3$).
  • $g$ = Acceleration due to gravity ($\approx 9.8 \, \text{m/s}^2$).
  • $h$ = Vertical height of the fluid column above the point of measurement.

2. Visual Representation of Vertical Fluid Column

Brain ($h_1$) Feet ($h_2$) Column Height (h)

3. Sequential Analysis of Gravitational Impact

Step 1: Identifying the Reference Frame. In a standing human, the body acts as a vertical column of blood. The heart serves as a reference point for systemic circulation.

Step 2: Calculating Hydrostatic Head. According to the relation $P \propto h$, the pressure at any point in a stationary or slowly moving fluid is directly proportional to the vertical height of the fluid column above that point [By the Law of Hydrostatics].

Step 3: Comparing Elevations.

Location Vertical Column Height ($h$) Pressure Influence
Brain Minimal Lowest hydrostatic pressure
Feet Maximum Highest hydrostatic pressure

Step 4: Logical Conclusion. Since the feet are situated significantly lower than the brain relative to the gravitational field, the column of blood above the feet ($h_{\text{feet}}$) is much greater than the column of blood above the brain ($h_{\text{brain}}$). Consequently, the gravitational potential energy converted into pressure energy results in a higher blood pressure at the extremities of the lower limbs compared to the cranial region.

Final Solution: The blood pressure is greater at the feet because the feet are at a greater depth within the gravitational field relative to the heart, resulting in an additional hydrostatic pressure component of $\Delta P = \rho g \Delta h$, where $\Delta h$ is the vertical distance between the brain and the feet.


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