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This section includes 5 Mcqs, each offering curated multiple-choice questions to sharpen your Mechanical Operations knowledge and support exam preparation. Choose a topic below to get started.
1. |
What is the terminal settling velocity of spherical particle flowing through a liquid of density 1100 kg/m3 and Reynolds number 1500 with a velocity 0.04 m/s? The diameter of the particle is 10 m a its density it 1300 kg/m3. |
A. | 2.3 m/s |
B. | 2.5 m/s |
C. | 2 m/s |
D. | 2.7 m/s |
Answer» B. 2.5 m/s | |
2. |
What is the diameter of a particle that has a density of 2600 kg/m3 and flows through water under laminar conditions. Assume viscosity of water as 8.11 10-4 kg/ms. The terminal velocity is found to be 0.005 m/s. |
A. | 0.9 m |
B. | 1 m |
C. | 0.4 m |
D. | 0.7 m |
Answer» E. | |
3. |
A spherical particle of diameter 1 m and density 1200kg/m3 is falling freely through a column of water with a velocity of 0.7 m/s. Considering the viscosity of water to be 8.11 10-4 kg/ms and acceleration due to gravity as 9.8 m/s2, calculate the terminal velocity of the particle. |
A. | 0.34 10<sup>-6</sup> m/s |
B. | 1.34 10<sup>-7</sup> m/s |
C. | 1.34 10<sup>-8</sup> m/s |
D. | 2.34 10<sup>-7</sup> m/s |
Answer» B. 1.34 10<sup>-7</sup> m/s | |
4. |
Which of the following is the equation of a spherical ball of radius r, settling under gravity through a fluid, if acceleration due to gravity is considered as 10 m/s2? |
A. | u = 4x ( sqrt { frac {5 times r times ( P )}{3 times Cd times }} ) |
B. | u = 4x ( sqrt { frac {r times ( P )}{Cd times }} ) |
C. | u = 5x ( sqrt { frac {5 times ( P )}{3 times Cd times }} ) |
D. | u = ( sqrt { frac {8 times ( P )}{3 times Cd times }} ) |
Answer» B. u = 4x ( sqrt { frac {r times ( P )}{Cd times }} ) | |
5. |
What is the equation for drag force on a spherical body, when external force acts with acceleration a? Here is the density of fluid, P is the density of particle, m is mass of the particle, Cd is the drag coefficient and r is the radius of the sphere. |
A. | u = ( sqrt { frac {8 times r times a( P)}{3 times Cd times P}} ) |
B. | u = ( sqrt { frac {8 times r times a( P )}{3 times Cd times }} ) |
C. | u = ( sqrt { frac {3 times r times a( P )}{Cd times }} ) |
D. | u = ( sqrt { frac {4 times r times a( P )}{3 times Cd times }} ) |
Answer» C. u = ( sqrt { frac {3 times r times a( P )}{Cd times }} ) | |