The tank of water shown below is 15 cm body motion at 9 m/s² in x-direction (right) and 2 m/s in z-direction (upwards). Assume no spilling. (a) Show with sketch what will happen to surface point B. (b) Find the angle 0 and the new water depth (height) of side AB. (c) Calculate the water force on wall AB. Given: Specific Weight of Water, ywater= 9790 N/m³, %3D Draw sketch and show all calculations. 20 cm Water at 20°C 36 cm

Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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The tank of water shown below is 15 cm wide into the paper. The tank is accelerated in rigid-
body motion at 9 m/s² in x-direction (right) and 2 m/s“ in z-direction (upwards). Assume no
spilling.
(a) Show with sketch what will happen to surface point B.
(b) Find the angle 0 and the new water depth (height) of side AB.
(c) Calculate the water force on wall AB.
3
Given: Specific Weight of Water, Ywater = 9790 N/m',
Draw sketch and show all calculations.
B
20 cm
Water at 20°C
36 cm
Transcribed Image Text:The tank of water shown below is 15 cm wide into the paper. The tank is accelerated in rigid- body motion at 9 m/s² in x-direction (right) and 2 m/s“ in z-direction (upwards). Assume no spilling. (a) Show with sketch what will happen to surface point B. (b) Find the angle 0 and the new water depth (height) of side AB. (c) Calculate the water force on wall AB. 3 Given: Specific Weight of Water, Ywater = 9790 N/m', Draw sketch and show all calculations. B 20 cm Water at 20°C 36 cm
Expert Solution
Step 1: Approach

The above liquid is subjected to acceleration in x direction and z direction, thus it is subjected to forces. The free surface of water in this case will not remain plane, but it will be inclined to the horizontal by an angle θ which is given by the relation as,

tanθ=-axg+az

where, the minus sign indicated that the angle will be Supplementary in nature.

            ax is the acceleration of the fluid in x direction

             az is the acceleration of the fluid in vertical direction

            g is  the acceleration due to gravity

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