Problem An infinitely long cylindrical container has a cross section area of radius R, and is placed horizontally with gravity being in the -y direction, as shown in the figure. The cylinder is 50%...


Problem<br>An infinitely long cylindrical container has<br>a cross section area of radius R, and is placed horizontally with<br>gravity being in the -y direction, as shown in the figure. The<br>cylinder is 50% filled with water (the shaded part), with<br>density p. The other 50% of the volume in the cylinder is filled<br>with air with constant pressure of p = po. The length of the<br>cylindrical container in the axial direction is W.<br>R<br>Starting from Newton's 2nd law, derive the<br>а)<br>pressure distribution inside water as a function of r and<br>O in the cylindrical coordinate. (hint: use rectangular<br>coordinate first, and then convert it to cylindrical<br>coordinate).<br>

Extracted text: Problem An infinitely long cylindrical container has a cross section area of radius R, and is placed horizontally with gravity being in the -y direction, as shown in the figure. The cylinder is 50% filled with water (the shaded part), with density p. The other 50% of the volume in the cylinder is filled with air with constant pressure of p = po. The length of the cylindrical container in the axial direction is W. R Starting from Newton's 2nd law, derive the а) pressure distribution inside water as a function of r and O in the cylindrical coordinate. (hint: use rectangular coordinate first, and then convert it to cylindrical coordinate).

Jun 11, 2022
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