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Question

Assuming constant temperature condition and air to be an ideal gas, the variation in atmospheric pressure with height calculated from fluid statics is

The correct answer is

exponential

Hydrostatics gives \(dp/dz=-\rho g\). For an isothermal ideal gas, \(\rho=p/(R_sT)\). Integrating yields \(p=p_0e^{-gz/(R_sT)}\), an exponential decrease.

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Important Questions from Hydrostatic Law

  1. What is the water pressure on the sea bottom at a depth of 6500 m? The specific gravity of sea water is assumed to be 1.03.

  2. If barometric pressure on a mountain top is 735 mm of mercury, then the pressure (in N/m2) will be:  

  3. Which law states that the rate of increase of pressure in a vertical direction is equal to weight density of a fluid at a point?

  4. A beaker contains water up to a height of h/3. Find the location of centre of pressure.

  5. The specific weight W of ocean water changes according to the equation W = Wo + C√h. W0 = Specific weight of ocean water at free surface and C is a constant. The pressure as a function of depth h is given by

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