One can inhale the air from ambient by enlarging the lung vo
Solution
1) According Bernoulli equation we have
Where P is the pressure at a [point in air, v is its velocity, is its density and h is the height of the point. With every thing else being constant, the distribution of the pressure applied by lungs in inhaling and the resulting velocity of the air (being inhaled) is thus given by
where constant .
This equation, when plotted in the graph with v along Y-axis and P along –X axis, gives a parabola
(B) Let the cross sectional area of the ambient be and the cross sectional area of the small orifice in the inlet chamber be . Let the velocities of air in ambient and the inlet chamber be and respectively. Then according to equation of continuity we have
(i)
From Bernoulli equation we have
Substituting equation (i) into this equation, we get
Or
Which shows that the graph between the distributions of velocity at orifice and the extra pressure exerted by the lungs is a parabola.
(c) The reason of the difference in the distributions in case (A) and case (B) is the consequence of equation of continuity given by eqn. (i) in question (B)

