Question: Imagine You’re On A Boat And You See An Iceberg That Rises 10m Above The Level Of The Ocean. How Deep Is This Iceberg? In Other Words, If You Were Scuba Diving, How Far Below The Surface Would You Have To Dive To Be Underneath It? You’ll Need Do Know The Density Of Ice (0.91 Gm/cubic Cm) And Water (1.0 Gm/cubic Cm) As Well As Gravitational Acceleration …

Question: Imagine You’re On A Boat And You See An Iceberg That Rises 10m Above The Level Of The Ocean. How Deep Is This Iceberg? In Other Words, If You Were Scuba Diving, How Far Below The Surface Would You Have To Dive To Be Underneath It? You’ll Need Do Know The Density Of Ice (0.91 Gm/cubic Cm) And Water (1.0 Gm/cubic Cm) As Well As Gravitational Acceleration …

imagine you’re on a boat and you see an iceberg thatrises 10m above the level of the ocean.

How deep is this iceberg? In other words, if you werescuba diving, how far below the surface would you have to dive tobe underneath it?

You’ll need do know the density of ice (0.91 gm/cubiccm) and water (1.0 gm/cubic cm) as well as gravitationalacceleration (9.8 m/sec^2).

Hint: Draw and label a sketch of the iceberg and use theprinciple of hydrostatic equilibrium, which implies that thepressure at the base of the iceberg is equal to the pressure at thebase of an adjacent column of water. Recall that pressure in thissituation can be calculated as: density x thickness xgravity.

Show your work and provide an answer for the depth ofthree icebergs that rise: 10m, 50m, and 100m above sealevel.

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riceberg! hh Į oceani ean 나. H-h Pw 2 Pi ! » pressure A pressure @B 0 Pi – Hog fw (H-h).g set equal PiHgf=pw(Hun) gebou 3 Pit= pwtl-pwh isdate 0 w h= pwt-pith factor H ㅐ ③ pwh = H (pw-p;) solve ③ H = h (Pw fort -pi) calculate ® plug in ho pw. pi =) H A B hydrostatic equilibrium requires pressure @ equals pressure @ B total hickness remember H is total, *
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