In the current simulation, the volume flow rate is 5000 Lls, or 5 m3/s. This means that 5 cubic meters of water are passing through the pipe in a second. If the density of this water is 1000 kg/m3, answer the following questions. What is the volume of water in L that flows through the pipe in 6 seconds? (Hint, look at the units) Part IV: Continuity Select the 'Flux meter' option Flux meter Drag the pipe so that you have areas of 10.0 m2, 7.5 m2, 5.0 m2, 2.5 m2, and 1.0 m2 What do you notice about the speed of the water at different points along the pipe? When is the water the fastest? The slowest? What do you notice about the volume flow rate at different points along the pipe? Use the simulation and the flux meter as well as speed meter to fill in the table below. Speed Area'l speed Wait a minute the area * speed is equal to the volume flow rate! m" mas This product is a constant! The continuity formula, which relates the area and velocity of a fluid for two points where fluid flows in a closed pipe, says: Area * speed = volume flow rate = constant. Use this to answer the questions below: 1\"] Suppose you had water flowing through a pipe that had an area of 10 cm2 with a speed of 2 m/s and it constricted down to an area of 5 cm2. How fast would the water be flowing? Suppose you had water flowing through a pipe that had an area of 10 cm2 with a speed of 2 m/s and it constricted down to an area of 2.5 cm2. How fast would the water he flowing? Suppose you had water flowing through a pipe that had an area of 10 cm2 with a speed of 2 m/s and it expanded up to an area of 20 cm2. How fast would the water be flowing