Toricelli’s barometer used mercury. Pascal duplicated it using French wine of density \(984~\text{kg/m}^3.\) The height of the wine column for normal atmospheric pressure is:
1. \(11.5~\text{m}\)
2. \(10.5~\text{m}\)
3. \(9.00~\text{m}\)
4. \(15.0~\text{m}\)

Subtopic:  Pressure |
 71%
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A hydraulic automobile lift is designed to lift cars with a maximum mass of \(3000\) kg. The area of the cross-section of the piston carrying the load is \(425\) cm2. What maximum pressure would the smaller piston have to bear?
1. \(3.12\times10^{5}\) Pa
2. \(1.01\times10^{5}\) Pa
3. \(2.94\times10^{5}\) Pa
4. 
\(6.92\times10^{5}\) Pa

Subtopic:  Pressure |
 79%
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A \(\mathrm U\text -\)tube contains water and methylated spirit separated by mercury. The mercury columns in the two arms are in level with \(10.0~\text{cm}\) of water in one arm and \(12.5~\text{cm}\) of spirit in the other. What is the specific gravity of the spirit?

1. \(0.8\)
2. \(0.3\)
3. \(0.5\)
4. \(0.7\)

Subtopic:  Pressure |
 70%
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Glycerine flows steadily through a horizontal tube of a length of 1.5 m and a radius of 1.0 cm. If the amount of glycerine collected per second at one end is 4.0 × 10–3 kg s–1, what is the pressure difference between the two ends of the tube?
(Density of glycerine = 1.3×103
 kg m–3 and viscosity of glycerine = 0.83 Pa-sec).
1. 7.9 × 10−2 Pa
2. 8.9 × 10−3 Pa
3. 9.8 × 10−2 Pa
4. 6.7 × 10−3 Pa

Subtopic:  Viscosity |
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What is the excess pressure inside a bubble of soap solution of radius \(5.00~\text{mm}?\)
(Given that the surface tension of soap solution at the temperature (\(20^{\circ}\text C\)) is \(2.5\times 10^{-2}~\text{N/m}\))
1. \(10~\text{Pa}\) 
2. \(20~\text{Pa}\) 
3. \(1.06\times 10^{5}~\text{Pa}\) 
4. \(15~\text{Pa}\) 

Subtopic:  Surface Tension |
 78%
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A tank with a square base of an area of 1.0 m2 is divided by a vertical partition in the middle. The bottom of the partition has a small-hinged door of area 20 cm2. The tank is filled with water in one compartment, and an acid (of relative density 1.7) in the other, both to a height of 4.0 m. What is the force necessary to keep the door close?

1. 54.88 N
2. 56.0 N
3. 60.0 N
4. 45.5 N

Subtopic:  Pressure |
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During a blood transfusion, the needle is inserted in a vein where the gauge pressure is \(2000~\text{Pa}.\) At what height must the blood container be placed so that blood may just enter the vein?
(the density of whole blood is \(1.06\times10^{3}~\text{kg/m}^3\))
1. \(0.163~\text m\) 
2. \(0.192~\text m\)
3. \(0.157~\text m\)
4. \(0.754~\text m\)

Subtopic:  Pressure |
 82%
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What is the largest average velocity of blood flowing in an artery of radius \(2\times 10^{-3}\) m if the flow must remain laminar?
(Take the viscosity of blood to be \(2.084\times 10^{-3}\) Pa-s and density of blood to be \(1.06\times 10^3\) kg/m3).
1. \(0.459\) m/s
2. \(0.0987\) m/s
3. \(0.983\) m/s
4. \(0.0897\) m/s

Subtopic:  Types of Flows | Viscosity |
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A plane is in level flight at a constant speed and each of its two wings has an area of 25 m2. If the speed of the air is 180 km/h over the lower wing and 234 km/h over the upper wing surface, determine the plane’s mass. (Take air density to be 1 kg m–3).

1. 6000 kg
2. 5400 kg
3. 4320 kg
4. 4400 kg

Subtopic:  Bernoulli's Theorem |
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In Millikan’s oil drop experiment, what is the terminal speed of an uncharged drop of radius \(2\times10^{-5}\) m and density \(1.2\times10^{3}\) kg-m–3? (Take the viscosity of air at the temperature of the experiment to be \(1.8\times10^{-5}\) Pa-s.)

1. \(2.7\) cm/s 2. \(3.9\) cm/s
3. \(5.8\) cm/s 4. \(4.6\) cm/s
Subtopic:  Stokes' Law |
 60%
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