The stability of a floating body is determined by the relative position of the center of gravity of the floating body and its metacenter.

The stability of a floating body is determined by the relative position of the center of gravity of the floating body and its metacenter. At tilted position when the metacenter M is below the center of gravity, the two forces, buoyant force and the weight of the body, is said to be in the state of:

In an open channel flow, the discharge at a certain section can be measured by the use of the equation: $Q = \frac{2}{3}C \sqrt{2g} ~ LH^{3/2} + \frac{8}{15}C \sqrt{2g} ~ \tan (\frac{1}{2}\theta) ~ H^{5/2}$

In an open channel flow, the discharge at a certain section can be measured by the use of the weir, given by the equation:
 

$Q = \frac{2}{3}C \sqrt{2g} ~ LH^{3/2} + \frac{8}{15}C \sqrt{2g} ~ \tan (\frac{1}{2}\theta) ~ H^{5/2}$

 

where Q is the discharge, C is the coefficient of discharge, H is the head, g is gravitational acceleration. This formula is for: