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2. Water in the Vase (50 points) The vase below can be described as a cylinder with a varying radius. Using a y-coordinate which starts

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2. Water in the Vase (50 points) The vase below can be described as a cylinder with a varying radius. Using a y-coordinate which starts at the top and then runs all the way down, the shape can be described by the radius in cm using the y-coordinate in cm: y=0 "(=2+ y sin sinh 3 ) h=16-y y = 16 How high will the surface of the water in the vase be, measured from the bottom, when a bottle of water of 0.750 litres (around 750 cm3) is poured in this vase? Create a flowchart of the algorithm to solve that problem (use StarUML) ! Some hints: Calculate the volume by summing the small volumes of the flat cylinders of with a height of Ay given by the volume of this disc: AV = TrAy starting from the bottom of the vase. To check your program: a volume of 0.25 litres will fill it up to a height of h = 2.736 cm (rounded to three decimals). Give your answer h in cm for a complete bottle of 750 cm", rounded off to 1 digit behind the decimal point. Create the algorithm in the form of flowchart using StarUML

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