In a layered soil shown in the Figure below:Given:Layer 1: H₁=2 mK₁=1x104 cm/sYsat 20 kN/m³Layer 2: H2=4 mK2=1x102 cm/sYsat 19 kN/m³The head of the water over the soil is assumed to be constant and is = 2 m.It is assumed that the seepage occurs vertically and the direction of flow isfrom top to bottom.Find:1- The rate of water (discharge) flowing to the drainage layer in cm³/hr.(Take the cross sectional area of flow =1 m²)2- The head loss from point A to B. (Point B is located at the middle oflayer 1)3- The total stress, the pore water pressure and the effective stress atpoint A and C.Directionof flowAh1.00 mWater2.00 m2.00 mAB1.00 m Layer 1Fine Sand4.00 mLayer 2Coarse Sand.Drainage layer

The rate of water flow or discharge (Q) can be calculated using Darcy's law, which states that the…

Answered: In a layered soil shown in the Figure…

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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Here are these questions if I could get help with themIf a spherical storage tank holds 40,000 gallons (120,000 liters) of water,what diameter must it have?If a cylindrical storage tank has a 40-foot (12 m) diameter circular 05::=how high must it be to hold 1 million gallons (3 million liters)?If water is moving at a rate of 3.2 ft3/sec (90,000 cc/sec), how manygallons (liters) per minute is this?If the specific gravity of gold is 19.0. what is the weight of a cubic inch(cubic centimeter) of gold? A cubic foot (cubic meter)?
A food processor consists of an upper "storage tank" and lower "collection bin". The upper chamber has a diameter D and contains unprocessed food which has a constant density PA. The processed food with constant density pF falls into the collection bin, which has a diameter d. Using a closed system consisting of only the unprocessed and processed food, find an expression for the time rate of change of the height of the processed food in the collection bin, dh/dt. Use symbols only - express the answer in terms of PA, PF, D, d, H, and h. You may assume that the mass of the falling food is negligible and that the food is tightly packed in the storage tank and collection bin (i.e., there is no empty space to worry about). Processed food, PF h Unprocessed food, PA H Falling food
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L1 = 12.0 cm L3 = 5.0 cm Oil L2 10.8 cm Water Problem 2: A glass tube containing oil is inserted into a tank of water, as shown in the figure. Using the data on the figure, calculate the oil density. Assume the water temperature is 10 °C
Water is stored in a tank sketched in the figure below to support the demand of a nearby community area.The system is designed so that pressure at the location B always lies in the range of 330 to 440 kPa (gauge).Water demand fluctuates between 0.3 and 1 m3/s regardless of pressure at B. The supply pipe of 600 mmdiameter and 1 km length between A and B is made of steel and has the equivalent sand roughness of 1 mm.Although not shown in the figure, the supply pipe has five 90◦ bends, each having the head loss coefficientof 0.8. The figure shows that the bottom end of the tank is located 42 m above the ground, and the pipe isburied 1.5 m below the ground. A pump system regulates so that the tank keeps the same water level all thetime. Assume water at 20◦C, and air in the storage tank has the atmospheric pressure. To meet the designcriterion for pressure at B, what should be the depth of water h in the storage tank?
A garden hose is positioned as shown in the figure with its open end (#2) is h=2.8 above the faucet end (#1). The gauge pressure(*) at the faucet end (#1) is given as P1=350 kiloPascals and the open end (#2) is open to air, and water is streaming out horizontally. We squeeze the open end (#2) to make the cross sectional area ratio A2/A1=0.5" class="Wirisformula" align="middle" />. At what horizontal distance x from the open end will the water stream land? Enter your answer in meters. Pwater=1000 kg/m3. Accelaration due to gravity is g=9.8 m/s2. Thank you. The image is attached.
At t = 0 the tank shown in fig. is full up to top level, write the differential equation for the function of depth with respect to time. Tank 2 m 2 m conical 1 m 1 m cylinder r = 0.05 m Choose T or F F Case 1: y> 1 case 2: y< 1 m boundary condition at t=tm ,y=1 TI(1)2 dy/dt =0 -cd* t *( 0.05)2 * (2gy)1/2 I(y+1)2 dy/dt =o - cd* n *( 0.05)2 * (2gy)1/2
4. Kittel Ch3-4. Energy fluctuations. Consider a system of fixed volume in thermal contact with a reservoir. Show that the mean square fluctuation in the energy of the system is ((x − (e))²) = t² (əU / ət), Here U is the conventional symbol for (e). Hint: Use the partition function Z to relate U/ar to the mean square fluctuation. Also, multiply out the term (...). (89)
fluid mechanics
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Sometimes the simplest things in nature exhibit a stunning and elegant beauty. Consider the slow running faucet in the picture below. You've probably seen many times how the column of water is thinner at the bottom than at the top. Today, we will analyze this beautiful image. Velocity = V1 Radius = r1 y%3y1 Velocity = v, Radius = r2 V2=0 Both location 1 and location 2 in the figure are outside the faucet and the water is in contact with air at both places. The top (starting) location is at a height y, = 0.26 meters and the end location is y2 = 0. At the top location, the water has a velocity %3D V, = 2.00 m/s and the stream of water has a radius of r; = 0.011 meters. Use your knowledge of fluids to determine all the following: The volume rate of flow leaving the faucet: m³/sec The velocity of the fluid at location 2: V2 = m/s The radius of the fluid stream at location 2: r2 = meters NOTE: You will not need pressure or density to solve this problem.
In mechanical fluid

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