 
			 
			MCQOPTIONS
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				This section includes 4 Mcqs, each offering curated multiple-choice questions to sharpen your Fluid Mechanics knowledge and support exam preparation. Choose a topic below to get started.
| 1. | Estimate the value of Sf if the value of bed slope is 1 in 800 and and dE dx = 10-3m. | 
| A. | 0.00015 | 
| B. | 0.00025 | 
| C. | 0.00035 | 
| D. | 0.00045 | 
| Answer» C. 0.00035 | |
| 2. | Estimate the rate of change of specific energy having bed slope S0 and slope of total energy line Sf. | 
| A. | ( frac{dE}{dx} ) = S<sub>f</sub> S<sub>0</sub> | 
| B. | ( frac{dE}{dx} ) = S<sub>f</sub> ( frac{S_0}{2} ) | 
| C. | ( frac{dE}{dx} ) = S<sub>0</sub> S<sub>f </sub> | 
| D. | ( frac{dE}{dx} = frac{S_f}{2} ) S<sub>0</sub> | 
| Answer» D. ( frac{dE}{dx} = frac{S_f}{2} ) S<sub>0</sub> | |
| 3. | Determine the dynamic equation for the rate of change of depth having bed slope S0 and slope of total energy line Sf in terms of Froude s number. | 
| A. | ( frac{dy}{dx} = frac{S_0-S_f}{1-F_r^2} ) | 
| B. | ( frac{dy}{dx} = frac{S_0-S_f}{1-F_r} ) | 
| C. | ( frac{dy}{dx} = frac{S_0-S_f}{1- sqrt{F_r}} ) | 
| D. | ( frac{dy}{dx} = frac{S_0-S_f}{F_r^2} ) | 
| Answer» B. ( frac{dy}{dx} = frac{S_0-S_f}{1-F_r} ) | |
| 4. | Determine the dynamic equation for the rate of change of depth having bed slope S0 and slope of total energy line Sf. | 
| A. | ( frac{dy}{dx} = frac{S_0-S_f}{1- frac{QT}{gA^2}} ) | 
| B. | ( frac{dy}{dx} = frac{S_0-S_f}{1- frac{Q^2T}{gA^2}} ) | 
| C. | ( frac{dy}{dx} = frac{S_0-S_f}{1- frac{Q^2T}{gA^3}} ) | 
| D. | ( frac{dy}{dx} = frac{S_0-S_f}{1- frac{Q^2T}{gA}} ) | 
| Answer» D. ( frac{dy}{dx} = frac{S_0-S_f}{1- frac{Q^2T}{gA}} ) | |