About 32% of the body of a person floating in the Dead Sea will be above the water line. Assuming that the human body density is 1.00 g/cm3, find the density of the water in the Dead Sea. Number i Units rad mm Save for Later Attempts: 0 of 5 used Submit Answer cm km Using multiple attempts will impact your score. 20% score reduction after attempt 4 km/h cm/s km/s m^3 kW kPa MPа kN m^3/s g/cm^3 mg ug MW kg/s

About 32% of the body of a person floating in the Dead Sea will be above the water line. Assuming that the human body density is 1.00 g/cm3, find the density of the water in the Dead Sea. Number i Units rad mm Save for Later Attempts: 0 of 5 used Submit Answer cm km Using multiple attempts will impact your score. 20% score reduction after attempt 4 km/h cm/s km/s m^3 kW kPa MPа kN m^3/s g/cm^3 mg ug MW kg/s

University Physics Volume 1

18th Edition

ISBN:9781938168277

Author:William Moebs, Samuel J. Ling, Jeff Sanny

Publisher:William Moebs, Samuel J. Ling, Jeff Sanny

Chapter14: Fluid Mechanics

Section: Chapter Questions

Problem 116AP: A glucose solution being administered with an IV has a flow rate of 4.00 cm3/min. What will the new...

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A glucose solution being administered with an IV has a flow rate of 4.00 cm3/min. What will the new flow rate be if the glucose is replaced by whole blood having the same density but a viscosity 2.50 times that of glucose? All other factors remain constant.
Assume it takes 7.00 minutes to fill a 30.0-gal gasoline tank. (a) Calculate the rate at which the tank is filled in gallons per second. (b) Calculate the rate at which the tank is filled in cubic meters per second. (c) Determine the time interval, in hours, required to fill a 1.00-m3 volume at the same rate. (1 U.S. gal = 231 in.3)
A rectangular gasoline tank bold 30.0 kg of gasoline when full. What is the depth of the tank if is 0.500-m wide by 0.900-m long? (b) Discuss whether gas tank has a reasonable volume for a passenger car.
A 75.0-kg floats in freshwater 3.00% of his volume above water when his are empty, and 5.00% of his volume above water when his lungs are full. Calculate the volume of air inhales—called his lung capacity—in liters. (b) Does lung volume seem reasonable?
(a) What is the mass of a deep breath of air having a volume of 2.00 L? (b) Discuss the effect taking such a breath has on your body's volume and density.
The terminal velocity of a person falling in air depends upon the weight and the area of the person facing the fluid. Find the terminal velocity (in meters per second and kilometers per hour) of an 80.0-kg skydiver falling in a pike (headfirst) position with a surface area of 0.140 m2.
Dry air is primarily composed of nitrogen. In a classroom demonstration, a physics instructor pours 2.00 L of liquid nitrogen into a beaker. After the nitrogen evaporates, how much volume does it occupy if its density is equal to that of the dry air at sea level? Liquid nitrogen has a density of 808 kg/m3.
Assume it takes 7.00 min to fill a 30.0-gal gasoline tank. (a) Calculate the rate at which the tank is filled in gallons per second. (b) Calculate the rate at which the tank is filled in cubic meters per second. (c) Determine the time interval, in hours, required to fill a 1.00-m3 volume at the same rate. (1 U.S. gal = 231 in.3)
A bowling ball has a densityof 5.6 kg/m3. What is this densityin g/cm3?ANS: 5.6×10-3g/cm3
You are preparing some apparatus for a visit to a newly discovered planet Caasi having oceans of glycerin and a surface acceleration due to gravity of 5.40 m/s2m/s2. 1. If your apparatus floats in the oceans on earth with 35.0 %% of its volume submerged, what percentage will be submerged in the glycerin oceans of Caasi? Express your answer in percent.
A boat with a flat bottom and its cargo weight 4,060N. The area of the boat's bottom is 5 m2 . How far below the surface of the water is the boat's bottom? Use g = 9.8 m/s2 Calculate answer to two decimals.
Looking at how Archimedes discovered his principle during a bath and thinking about if King Hiero’s crown was actually made of pure gold, the following quantities can be given. The crown weighed 3.55 kg (f= 34.8 N) in air and 3.25 kg (f= 31.9 N) in water. With the density of gold being 19,300 kg/m3. How would I determine if the crown is made of pure gold, without weighing the crown in water an instead using an ordinary bucket with no calibration for volume? Any help would be greatly appreciated, as I am struggling to answer this question.