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Can I please get help on how to correctly work out this problem? & An ice...
3. Archimedes' Principle states that the buoyant force on an object partially or fully submerged in a fluid is equal to the weight of the fluid that the object displaces. For an object of density po floating partly submerged in a fluid of density pf, the buoyant force is given by F P19 SA(y)dy, where g is the acceleration due to gravity and A(y) is the area of a typical cross-section of the object. The weight of the object is...
1. ***present all the calculations*** Part I: The density of seawater is approximately 1.027g / cm3 and the ice density 0.93g / cm3. United Nations Iceberg (iceberg), generally has a mass of 150,000 metric tons (1 metric ton = 1000kg). Calculation (a) The buoyant force exerted by the water on the "iceberg", (b) the volume of the iceberg above sea level, (c) the volume fraction above sea level. Part II: A metal bucket with a height of 0.700 m and...
Please make sure answer matches or I will thumbs down, answer is 97.1% 14.4 Archimedes' Principle and Buoyancy 64. What fraction of ice is submerged when it floats in freshwater, given the density of water at 0°C is very close to 1000 kg/m?
Can you please help me with question 2a-c in step-by-step explanation. I did poorly on this question. 2. (10 points) A 6 cm3 ce cube is floating in a glass of water. The glass has a cross-sectional area of 50 cm and it is filled with water to a height of 12 cm. Ice has a density of pice 917 kg/m a. Calculate the magnitude of the buoyant force on the ice cube n'y loon m b. Find the percentage...
Can I please get help on how to solve problem #10 step-by-step? ring scale, 10. A boat of mass mboat carrying a load of iron ore of mass miron and density Piron is floating on a pool of water. a) Write an expression for the volume Viron of the iron ore using Miron and Piron b) Using the combined weight of the boat and ore and Archimedes' principle, find an expression for the volume of the boat submerged (Vola) in...
If you have ever heard the term 'the tip of the iceberg' you probably know that the amount of an iceberg you see floating in the ocean is only a small amount of the total volume of the iceberg. Most of the iceberg is submerged. For this problem we will determine the ratio of the submerged iceberg volume to the volume above water. Assume we see a volume of 1000 m^3 of ice above the water. The density of water...
1. Identify the given information. c, Pe-0.109 g/mL Since ice floats on water, only 90% of the ice cube is submerged. a) what is the volume of ice that is underwater? b) What is the mass of the displaced fluid? c) What is the buoyant force of water on ice? d) What is the apparent mass of the ice cube in water? 2. a. Roy. of 1mL-0.9mL b. (Reminder:mr c. (Reminder: Fb=m,g)- d. (Reminder: M) M0
How many US pennies (mass 2.5 grams) can you stack on an ice cube having a mass of 5.80 kg floating in water, before it starts to sink? (let the density of the water be 1000 kg/m and the ice cube be 917 kg/m) 208
(58%) Problem 1: The following diagrams snow pictures or Docks that are Toating partially submerged in a liquid. The mass and total volume or each of the blocks is given below each of the diagrams. m = 20 g V = 30 cm m = 40 g V. = 55 cm m, = 40 g V. = 80 cm m = 12 g V = 24 cm m = 20 g V. = 30 cm m = 60 g V....
A 4.00 cm x 4.00 cm x 4.00 cm cube of density 920 kg/m3 is floating at rest at the top of a beaker of cross sectional area 100 cm2 with 500 mL of water in it. 500 mL of oil of density 900 kg/m3 is added to the top of the beaker, and the cube is observed to float completely submerged, unevenly straddling the boundary between the oil and water. a. Draw a picture showing the beaker, layers of...