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3 PHYS 101 PREVIOUS EXAM PROBLEMS CHAPTER Fluids 14 Fluids at rest - pressure vs. depth A Pascal's principle Archimedes's principle - Buoynat forces Fluids in motion: Continuity & Bernoulli equations 1. How deep into a lake would you have to dive so that the increase in pressure you experience is one atmosphere? (The density of water = 1000 kg/m 3) (Ans: 10.2 m) 2. The open vertical tube in figure 1 contains two liquids of densities p i = 1000 kg/m 3 and p 2 = 800 kg/m 3, which do not mix. Find the gauge pressure (pressure due to the liquids only) at the bottom of the tube. (Ans: 9000 Pa) 3. The density of oil is 0.8 g/cm 3. What is the height h of the column of oil shown in figure 2? (Ans: 10 cm) 4. A uniform U-tube is partially filled with water. Oil, of density 0.75 g/cm 3, is poured into the left arm until the water level in the right arm rises 3 cm (see figure 3). What is the length L of the oil column? (Ans: 8 cm) D5. An aluminum ball of volume 4.0 cm 3 is dropped in water. Assume the density of water to be 1.0 g/cm 3 and the density of aluminum to be 2.7 g/cm 3. Find the acceleration with which the ball sinks in the water (ignore viscosity). (Ans: 6.2 m/s 2) 6. Figure 5 shows a U-tube with cross-sectional area A and partially filled with oil of density p. A solid cylinder, which fits the tube tightly but can slide without friction, is placed in the right arm. The system is in equilibrium. What is the weight of the cylinder? (Ans: AL pg).6.7. A pipe 16 cm in diameter is used to fill a tank of volume 5000 liters in 5 minutes. What is the speed at which the water leaves the pipe? (Ans: 50 m/min) 08. A piston of radius R I = 5.0 cm is used in a hydraulic press to exert a force F 1 on the enclosed liquid to raise a car of weight F2 = 13,500 N (see figure 7). If the radius of the larger piston is R2 = 15 cm, find F,. (Ans: 1.5 x10 3 N) D9. A block of wood floats in water with two-third of its volume submerged. Find the density of the wood. (Ans: 667 kg/m 3) 010. Water is pumped out of a swimming pool at a speed of 5.0 m/s through a uniform hose of radius 1.0 cm. Find the mass of water pumped out of the pool in one minute. (Ans: 94 kg) 1:111. The dimensions of a boat (p boat = 150 kg/m 3) are 3.00 m x 3.00 m x 1.00 m. What maximum load can it carry in sea water (p re. water = 1020 kg/m3) without sinking? (Ans: 7830 kg) D12. A solid sphere of mass 5.0 kg is floating in water with half of its volume submerged. The density of water is 1000 kg/m3. What is the buoyant force on the sphere? (Ans: 49 N) Dr. M. F. Al-Kuhaili - PHYS Chapter 14 Page 1

4 13. A balloon filled with helium gas that occupies a volume of m 3 is attached by a light rope to the ground. What is the tension in the rope? (Density of helium gas = kg/m 3, density of air = kg/m 3) (Ans: N) 014. An Aluminum block of density 2.70 g/cm 3 has a weight W in air and a weight Wa in water when completely submerged. If ( W- is equal to 196 N, what is the volume of the block? (Ans: m 3) O 15. An object hangs from a spring balance. The balance reads 30 N in air, and 20 N when the object is submerged in water. What does the balance read when the object is submersed in a liquid with a density that is half that of water? (Ans: 25 N) O 16. A block of metal has a mass of 0.50 kg and a density of 8.0 x 10 3 kg/m3. It is suspended from a string and completely submerged in water. Find the tension in the string. (Density of water = 10 3 kg/m3) (Ans: 4.3 N) 17. The open end of a cylindrical pipe has a radius of 1.5 cm. Water flows steadily out of this end at a speed of 7.0 m/s. What is the rate at which mass is leaving the pipe? (Ans: 4.9 kg/s) 18. A water hose of 1.00 cm radius is used to fill a container of volume 20.0 x 10 3 cm3. It takes 60 s to fill the container. What is the speed at which the water leaves the hose? (Ans: 106 cm/s) 19. A plane is at an altitude of 10,000 m where the outside air pressure is 0.25 atm. If the air pressure inside the plane is 1.0 atm, what is the net outward force on a lm x 2m door in the wall of the plane? (1.0 atm = 1.01 x10 5 Pa) (Ans: 1.5 x 10 5 N) 20. Water flows from a 6.0-cm diameter pipe into an 8.0-cm diameter pipe. The speed in the 6.0-cm pipe is 5.0 m/s. What is the speed in the 8-cm pipe? (Ans: 2.8 m/s) 21. The rate of flow of water through a horizontal pipe is 2.0 m 3/min. Determine the speed of flow at a point where the radius of the pipe is 5.0 cm. (Ans: 4.2 m/s) 22. Water flows through a horizontal tube from point 1 (cross sectional area A,) to point 2 (cross sectional area A 2), as shown in figure 8. If A = 2A 2 and v 1 = 10 m/s, what is the change in the kinetic energy (AK) of 1.0 m 3 of water in moving from point 1 to point 2? (Ans: 1.5 x10 5 J) 23. An incompressible liquid flows along a pipe, as shown in figure 8, with A, = 2A 2. What is the ratio of the mass flow rate R 2/R,? (Ans: 1) 24. A sprinkler is made of a 1.0 cm diameter garden hose with one end closed and 25 holes, each with a diameter of cm, cut near the closed end (see figure 9). If water flows at 2.0 m/s in the hose, what is the speed of the water leaving a hole? (Ans: 32 m/s) 25. Water flows through a horizontal pipe (see figure 10). At the wider end, its speed is 4.0 m/s and at the narrow end its speed is 5.0 m/s. What is the difference in pressure, p2 -p i, between the two ends? (Ans: + 4.5x103 Pa) 26. On a standard day (atmospheric pressure), a pressure gauge instrument below the surface of the ocean (specific gravity = 1.025) reads an absolute pressure of 1.4x10 6 Pa. How deep underwater is this instrument? (Ans: 129 m) 027. Figure 12 shows a water pipe that enters a house and carries water to the second floor 7.0 m above ground. Water flows at 2.0 m/s in the ground level and at 7.0 m/s on the second floor. The pressure in the ground level is 2.0x10 5 Pa. Find the pressure on the second floor. (Ans: 1.1 x10 5 Pa) Dr. M. F. Al-Kuhaili - PHYS Chapter 14 Page 2

5 028. Figure 13 shows a very large, closed, oil tank with a hole at a height of 1.0 m from the bottom of the tank. The oil vapor pressure in the tank is maintained at 1.5 x 10 5 Pa. Find the speed at which oil leaves the hole, when the oil level is 20 m from the bottom of the tank. The density of oil is 850 kg/m'. (Ans: 22 m/s) O29. A 10-kg spherical object with a volume of 0.10 m' is held in static equilibrium under water by a cable fixed to the bottom of a water tank, as shown in figure 16. What is the tension Tin the cable? (Ans: 880 N) 30. A vertical cross section of a simple geological model of the earth that requires mountains to have roots is shown in figure 17. At some horizontal level in the fluid mantle (called the level of compensation), the pressure has a constant value (the pressures at points A and B in the figure are equal). How deep must the root (d) of the mountain approximately be? (Ans: 13 km) 31. The open vertical tube in figure 20 contains three fluids of densities p ' = 300 kg/m 3, 132 = 400 kg/m3 and p 3 = 500 kg/m 3, which do not mix. Find the pressure at point B. (Ans: 1.03x10 5 Pa) 32. Oil is flowing through a horizontal tube that has two different cross-sectional areas, as shown in figure 21. At position A, where the radius of the tube is 7.00 cm, the mass flow rate of the oil is kg/s. What is the mass flow rate at position B where the radius of the tube is 3.50 cm? (Ans: kg/s) 33. Figure 8 shows an ideal fluid flowing in a horizontal tube. The pressure, velocity, and tube cross sectional area at points 1 and 2 are (P,, v I, A,) and (P2, v2, A 2), respectively. If P, =8.0x104 Pa, A 1= 4A 2, P2 = 6.0x104 A 2= 2.0x10-3 m2, at what volume rate does water flow through point 2? (Ans: m 3/s) Pa and 34. A solid cube of wood 30.0 cm on each edge is totally submerged in water when pushed downward with a vertical force of 54.0 N holding it in equilibrium. What is the density of wood, approximately? (Ans: 800 kg/m') O35. An iceberg floats on the sea. Its volume above the seawater is 8.0 x 10 2 m'. Assume the density of ice to be 9.0 x 102 kg/m 3 and the density of seawater to be 1.2 x 10 3 kg/m'. What is the total mass of the iceberg? (Ans: 2.9 x 10 6 kg) In the hydraulic lift of figure 23, a large piston of diameter d, = 120 cm supports a car of mass 3200 kg. What is the magnitude of the vertically downward force F, that must be applied to the smaller piston of diameter d2 = 15.0 cm to balance the car? (Ans: 490 N) O37. The average density of a typical iceberg is 0.86 that of sea water. What fraction of the volume of the iceberg is outside the water? (Ans: 0.14) 038. A large tank is filled with water. A tightly fitting piston rests on top of the water (see figure 24). The combined pressure from the piston and atmosphere on the top surface of water is 1.02 x 10 5 Pa. A very small circular hole is opened at a depth of 60.0 cm below the initial water level of the tank. What is the initial speed of water coming out of the hole? (Ans: 3.71 m/s) 39. In a hydraulic press, shown in figure 25, the large piston has a cross sectional area of A, = 150 cm 2 and mass m = 450 kg. The small piston has a cross sectional area of A2 = 10 cm 2 and mass m 2. If the height difference between the two pistons is 1.0 m, what is the mass m 2? [Note: The fluid is water] (Ans: 29 kg) 40. Figure 26 shows an open-tube manometer containing water and mercury. The height of water in the left column above the interface A is 30 cm while the height of mercury in the right column above B is 20 cm. The right column is open to the atmosphere P o. Find the pressure P in the bulb. [density of mercury = 1.36 x 10 4 kg] (Ans: 1.25 x 10 5 Pa) Dr. M. F. Al-Kuhaili - PHYS Chapter 14 Page 3

6 A rectangular block, of area A and mass 500 kg, floats in still water with its submerged depth d 1 = 60.0 cm. When a man stands on the block, the submerged depth of the block becomes d2 = 72.0 cm (see figure 27). What is the mass of the man? (Ans: 100 kg) A B C D E Conceptual Problems O 1. Two different solid metal pieces experience the same buoyant force when completely submerged in the same liquid. Which of the following statements is correct? A. Their volumes are equal. e, B. Their densities are equal. C. Their masses are equal. D. They displace different volumes of the liquid. E. All of the other answers are wrong. 2. Figure 4 shows a snapshot of a fluid within a U-shaped tube that has both sides open at the top. Is this fluid in static equilibrium at this instant? A. No, because the fluid level in both sides should be at the same height. B. No, because the fluid level in side A should be lower than that in side B. C. No, because the cross-sectional area of side A is less than that of side B. D. Yes, the fluid is in static equilibrium. E. The answer may be yes or no, depending on the density of the fluid. 3. Several cans of different sizes and shapes are all filled with the same liquid to the same height h, as shown in figure 6). Rank them according to the pressure exerted by the water on the vessel bottoms, least to greatest. A. All pressures are the same. B. 1,2,3,4 C. 2,1,4,3 D. 4,1,3,2 E. 3,4,2,1 04. Figure 8 shows an ideal fluid flow in a horizontal tube. The pressure, velocity, and cross sectional area of the fluid at points 1 and 2 are (PI, v 1, A1) and (P 2, v 2, A 2), respectively, with A I >A 2. Which one of the following statements is correct? A) v i < v 2 & P > P 1 2 B) v = V 2 & P -' 1 P 12 C) v < v & P i < P 2 D) v> v 2 & E%>. P fi 2 S E) V < v & P= P Pk e o A e V -r Sa 1/ V cot? 1 1 t Itz V vz Dr. M. F. Al-Kuhaili PHYS 101 Chapter MNOVIRMONAMPROMI Page 4

7 z Water is pumped through a hose of uniform cross-section, as shown in figure 11, from the lower level (1) to the upper level (2). Which of the following expresses the correct relationship between velocity and pressure at the two levels? A. vi = v2 and p2 < p1 B. v, = v 2 and p2 = pi C. v 1 < v2 and p2 < pi D. v i = v2 and p2 > pl E. vl > v2 and p2 > PI A. vl = v2 B. v i = v2/2 C. vi = v2/4 D. v 1 = 2v2 2 eit C.} A large open tank filled with water has two small holes in its bottom, one with twice the radius of the other (see figure 14). In steady flow, what is the ratio of the speed of water leaving the larger hole to the speed of the water leaving the smaller hole? E. vl = 4v2 Loi Water flows through a horizontal pipe. The diameter of the pipe is reduced gradually as shown in figure 15. Assume water is an ideal fluid. Which of the following statements is true? A. The water flow rate is constant everywhere. Co4`1Y11ift`"- B. The speed of water is decreased as it comes out of the smaller section of the pipe. C. The speed of water is constant everywhere)w '1'142 D. Bernoulli's equation is not applicable. E. Equation of continuity is not applicable. V ey:* Co, 0,114e 08. A wooden box has been found to float in three different fluids of densities: p i (fluid 1) = 0.9 g/cm 3, p 2 (fluid 2) = 1.0 g/cm 3, and p 3 (fluid 3) = 1.1 g/cm 3. Which one of the following statements is true? oite- A. The three fluids exert the same buoyant force. B. The buoyant force of fluid 1 is greater than the buoyant forces of the other two fluids. C. The buoyant force of fluid 3 is greater than the buoyant forces of the other two fluids. D. The object displaces the same volume of all three fluids. E. None of these are true. v4 14/5 is el, 09. A Venturi meter is installed in a water main line, as shown in figure 18. The pipe has a circular cross- section, with diameter D 1 in the first segment and D2 in the second segment, with D2 < D1. The density of water is p. The volume flow rate of the water in the pipe is R, (measured in m 3/s). What is the difference in the water p 2 level (dh) in the two tubes? A) Sg I I 7.2R,. \ldnctitir e tj, (IS V T bi ea t% S&I C-beij Pz Di sg 7-R,(D, 4 D!) E 1 Rte- 1 1 g ' D;I --- Ai v4 Dr. M. F. Al-Kuhaitli - PHYS Chapter 14 Page 5

8 e A 010. Figure 19 shows a pipe of uniform cross section in which water is flowing. The directions of flow and the volume flow rates (in cm 3/s) are shown for various portions of the pipe. The direction of flow and the volume flow rate in the portion marked A are: A. 1 and 15 cm3/s B. t and 11 cm3/s C. 1 and 9 cm3/s D. t and 7 cm 3/s E. 1 and 3 cm3/s Oil. A penguin (bird) floats first in a fluid of density p i = 1.0 p, then in a fluid of density p 2 = 0.95 p, and then in a fluid of density p l = 1.1 p. Rank the densities of the fluids according to the amount of fluid displaced by the penguin, GREATEST first. A. p2, pl, P3 B. p3, pl, p2 C. pl, p2, P3 D. p2, p3, pl E. p3, p2, P 1 A tube of radius R is connected horizontally in series with another tube of radius R/2, (see figure 22). Water enters the wider tube with speed v 1 = 1 m/s. The water pressures in the tubes are P 1 and P2, respectively, such that Pi + P2 = 101)0 Pa. Choose the correct values for P, and P2 (in Pa). A. P1= 8750 and P2= 1250 B. P1= 8000 and P2= 2000 C. P1= 6500 and P2= 3500 D. P1= 5250 and P2= 4750 E. P1= 7525 and P2= /1 Le V, ed -t L-ct /1 V1 A 2 Vf A 14 ct, cf,e, S-e9 o V 2 P4 Dr. M. F. Al-Kuhaili - PHYS Chapter 14 Page 6

9 totoreirevell, ) water 410 ure I Figure 2.ure 3 CV 2 FIgure 4 s 04 Pion, upperf tevni :2: Y V. 5ni.s V: - Am's 25 holes each Figure 9 with diarnetef on Figure 10 (Q x ins Pa xv riven q-6 air I \ (.188 uo:oe--mountain 8 lan ,, ze 7. t:3a C rust ni ulem" a a up km Muutle 4.7 gicin3 Root Figure 15 A Level of Compensation fiszt1:1 Dr. M. F. Al-Kuhaili PHYS 101 Chapter 14 Page 7

10 A 11i II 6 > 1 51 LW; 20 cm 30 cm 60 cm Figure 19 CVO hawk' 29, R2 Figure 22 Figure 23 Memo, Figure 24 Figure 25 Figure 26 Figure 27 AAV Dr. M. F. Al-Kuhaili PHYS 101 Chapter 14 Page 8

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