Physics

Fluid Mechanics and Hydraulics

376 Questions

Fluid mechanics and hydraulics questions address the principles of fluid flow, pipe resistance, and open channel dynamics. The topics include Bernoulli equation, Navier-Stokes equation, and hydrograph calculations. These concepts are crucial for civil and mechanical engineering competitive examinations.

Fluid flow equationsOpen channel flowPipe frictionHydraulic jumpHydrograph analysis

Fluid Mechanics and Hydraulics Questions

Multiple choice
  1. attenuated peak with reduced time-base

  2. attenuated peak with increased time-base

  3. increased peak with increased time-base

  4. increased peak with reduced time-base

Reveal answer Fill a bubble to check yourself
B Correct answer
Explanation

 Main function of any reservoir in the flood routing is to reduce the peak and increase the time base so that there will be less damage on the downstream of flow.

Multiple choice
  1. 6.48 m

  2. 5.24 m

  3. 3.24 m

  4. 2.24 m

Reveal answer Fill a bubble to check yourself
C Correct answer
Explanation

Using the hydraulic jump formula: y2 = (-y1 / 2) + sqrt((y1^2 / 4) + (2 * v1^2 * y1 / g)). Given v1 = 13.72, y1 = 0.3, g = 9.81. Froude number Fr = 13.72 / sqrt(9.81 * 0.3) = 13.72 / 1.716 = 7.99. y2 = 0.3/2 * (sqrt(1 + 8 * 7.99^2) - 1) = 0.15 * (sqrt(1 + 510.7) - 1) = 0.15 * (22.6 - 1) = 3.24 m.

Multiple choice
  1. 43 mm water (vacuum)

  2. 43 mm water

  3. 86 mm water

  4. 100 mm water

Reveal answer Fill a bubble to check yourself
B Correct answer
Explanation

 $\text{height of manometer fluid in the manometer} \\ \hspace{2cm} = 100 \times sin 30^0 = 50 mm\\ \text{as per Pascal's law}\\ P_A = P_B = \rho gh = 0.86 \times 50 \times 1 = 43 mm \hspace{0.2cm}\text{of water}$

Multiple choice
  1. $\rho AV^2; 0$
  2. $rAV^2; \sqrt{2} \rho AV^2$
  3. 0; 0

  4. $0; \frac{1}{\sqrt{2}} \rho AV^2$
Reveal answer Fill a bubble to check yourself
C Correct answer
Explanation

 Force = Change in momentum per second. but in the present case at section 1 and section 2 there is no change in either direction of velocity, magnitude of velocity and area of cross-section between section 1 and section 2. So $F_x = 0, F_y =0$