Liquid pressure depends on depth. It can be calculated from liquid density times depth.
pressure of liquid on bottom=density*gravitational force*depth :)
The greater the depth, the greater the pressure.
the pressure of liquid is HDG where H=depth D=density g= acceleration due to gravity thus depth= pressure/density*acceleration due to gravity
If you were submerged in a liquid more dense than water, the pressure would be correspondingly greater. The pressure due to a liquid is precisely equal to the product of weight density and depth. liquid pressure = weight density x depth. also the pressure a liquid exerts against the sides and bottom of a container depends on the density and the depth of the liquid.
As the depth of the fluid increases, the pressure increases. To explain this mathematicaly you consider the Sg of the fluid times the height of the column multiplied by gravity will give you the pressure at the base of the column
The pressure exerted by a liquid increases with depth. This is known as hydrostatic pressure and is directly proportional to the density of the liquid. The pressure variation with direction is isotropic, meaning it is the same regardless of the direction taken in the liquid.
Atmospheric pressure Density of the liquid Gravitional field strength in the area the liquid is in The distance from the surface of the liquid i.e. depth Pressure in a liquid=Atmospheric pressure +(Depth X Gravity strength X Density) There might be more I don't know about
Density of a liquid increases with increasing depth because it is being compressed between the weight of matter above it's self and whatever is retaining it. Mass per unit volume (density) increases through only two ways condensing or abating heat.
At greater depth, the pressure increases, due to the weight of the liquid above.
depth of liquid and density of the liquid
How does liquid pressure vary with depth
The lower the depth, the more psi. It falls back to the base weight of the liquid. For example a foot of water is equal to .433 psi. Every additional foot of depth is another .433 psi of downward force.