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Background The simulation as several scenarios (shows pictorially on the left of the screen) that allow a user to investigate the Pascal's principle in fluids. Each scenario shows a container with a fluid. One can measure the pressure in the fluid as a function of depth, fluid density, and strength of the gravitational force using a moveable pressure gauge. The gauge can display the pressure in units of atmospheres, kPa, and psi (pounds per square inch). A ruler and grid with metric and English measurement units is also provided. The four scenarios can be accessed by clicking on each of the pictures. One can reset the simulation at any time by selecting the circular arrow located at the bottom right of the simulation. Pascal's Principle says that a change to the pressure applied to an enclosed incompressible fluid is transmitted undiminished to every position of the fluid and to the walls of its container. Symbolically, this can be written as: P = Pext + pgh Equation 1 Where p is the pressure at any point in the volume, pexr is the external pressure applied, p is the fluid density, g is the acceleration due to gravity, and h is the height of the fluid above the point where the pressure is measured. Look at each of the four simulation scenarios shown pictorially on the left-hand side of this figure. In your report, record your measurements for each scenario, showing your measurements and calculations, and answer all of the required questions.Step 1 Place a pressure gauge with the tip near the bottom of the faucet. Place another pressure gauge anywhere in the liquid. Record the difference in pressure between the gauges. Now turn off the atmosphere. (This turns off the external pressure). What happens to pressure in the fluid? Move the fluid pressure gauge to another position in the fluid and repeat this step. Is the external pressure transmitted undiminished to the fluid? Pressure of faucet tip : 0 Pressure of Water :10.835 Pressure of Water Lower :13.353 Step 2 Completely fill the container with fluid. Turn on the grid and position the pressure gauge at the 3-meter point (very bottom of the container). (Please note the position of the pressure measurement is just after the tip of the gauge.) Turn-off the atmosphere. Fill in the table below. Fluid 3-m Pressure 3-m Pressure 3-m Pressure (Earth) kPa [Mars) kPa (Jupiter) kPa Gasoline 20.518 7.767 52.132 Water 29.311 11.096 74.474 Honey 41.622 15.757 105.753 Use Equation 1 to verify three readings from the data collected in your table (other than the example shown below). Example: Calculating the gauge pressure at 3-meter location below the surface for water on the earth. Using equation 1: p = Pext + p gh, and since the atmospheric pressure is turned off, means paxt = 0, we see that the pressure at any point in the fluid is the product of the height (3 m), the density and the gravitational constant. When p = 1000 - ma , and g = 9.8 #, and h = 3 m, the expected pressure p is: p = (1000 - * 9.8 - * 3 m) = 29,400 Pa = 29.4 kPaPART D In this scenario, we have three mystery fluids. You can also select a mystery planet. Using Equation 1, determine the density and the gravitational constant for each of the mystery fluids and planets. Please describe your procedure and show your work. Image bylaw-Ht Flare, 2019, tamed from PHEr rrltion P = PM + a a in Equation 1 Where p is the pressure at any point in the volume, p\": is the external pressure applied, p is the uid density, 3 is the acceleration due to gravity, and h is the height of the uid above the point where the pressure is measured. 43.334 152; 24.533 152; 32.336 555