Two pressure sensors are located at the bottom and at 7.62 m above the bottom, respectively. For an 8-second (period) progressive wave, the dynamic pressure amplitudes at sensors 1 and 2 are 2.07 x 104 N/m2 and 2.56 x 104 N/m2, respectively. What are the water depth, wave height, and wave length?

Use density of water = 1000kg/m^3 and acceleration due to gravity equal to 9.81m/s^2. A rectangular tank containing water at a depth of 1.2m is accelerating towards the right, the motion of which is parallel to the longest side. If the tank has the following dimensions: length = 3 meters, width = 1.8 meters, and height = 1.5 meters, determine the following: the maximum allowable acceleration (m/s^2) of the tank; and the unbalanced force causing the maximum acceleration in kN. angle (in degrees) of fluid inclination of the acceleration from part a. how many cu.m of water is spilled when a = 2.5m/s^2. Note: Do not include units in your answers. Do not round off intermediate values and answer in four decimal places.

In a pressurized pipe, water flows at 170 C. The standard atmospheric pressure is 101.312 kPa (abs) and the local atmospheric pressure is 97.727 kPa (abs). Determine the gage pressure and its equivalent water height value that allows the cavitation to start. Show all these values schematically.

The gate shown below has a width, W = 2m, and its shape is described by the equation y = VHx, with H = 1 m. A jet of water with cross sectional area, S = 0.05 m², strikes the top of the gate and is deflected by 60°. What must be the speed of the jet for this situation to be in equilibrium? 60° y = VHx H2O |H =1m ↑ hinge