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This variation in k(g)/(m^(3)) to 100m depth, can be modeled in 3 regions with the following curves: ho _(1)=0.0014h+1024.1,36.4>h>=0 ho _(2)=0.1181h+1019.5,43.4>h>=36.4 ho

This variation in

k(g)/(m^(3))

to

100m

depth, can be modeled in 3 regions with the following curves:\

\\\ ho _(1)=0.0014h+1024.1,36.4>h>=0\ \\\ ho _(2)=0.1181h+1019.5,43.4>h>=36.4\ \\\ ho _(3)=1025.4-3.45e^(-0.034h),104.5>=h>=43.4

\ Find the gauge pressure at

100m

depth in

kPa

with two decimals.\ Hint: Find the change in the hydrostatic pressure in each of the 3 regions separately and then add them.

image text in transcribed
This variation in kg/m3 to 100m depth, can be modeled in 3 regions with the following curves: 1=0.0014h+1024.12=0.1181h+1019.53=1025.43.45e0.034h36.4>h043.4>h36.4104.5h43.4 Find the gauge pressure at 100m depth in kPa with two decimals. Hint: Find the change in the hydrostatic pressure in each of the 3 regions separately and then add them

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