4 reservoirs A, B, C, and D, located in different cities are connected by 4 pipes that meet at a junction J. The elevation of water surfaces of the reservoirs is 115m, 85m, 65m, and 32m, respectively. Find the flow in the Pipe connecting C to J. Pipe Length Diameter C A to J B to J C to J D to J 1200m 400mm 110 2100m 200mm 120 2500m 250mm 130 1900m 300mm 140

Q: 4. For the cantilever beam loaded as shown, find the deflection at the free end and the slope at…

A: Given Data E = 200 GPA = 200 × 103 N/mm2 I = 15 × 106 mm4  Find deflection at free end and slope at…

Q: For the beam and loading shown, use the double-integration method to determine (a) the equ curve for…

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Q: Using the virtual work method, calculate the vertical displacement at A. Solve with the step chapter…

A: Given Data E = 200 GPa = 200 × 103 N/mm2  A = 20 cm2 = 2000 mm2  Determine the vertical…

Q: By using the method of Stiffness Matrix, determine the slope and displacement at point C. Take El as…

A: To determine: slope and displacement at C

Q: For the beams below, determine the location of the maximum deflection using double integration…

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Q: Determine the slope and deflection of the beam at point B Theorem Method Use o = 29 kN/m

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Q: A simply-supported beam is supported beam is shown in Figure 1. Determine the slope an displacement…

A: The virtual work method is also referred to as the virtual force method or also termed as the Unit…

Q: 200 KN wot E = 200 G Pa A = 20 cm² 10 m C

A: Displacement ∆=∑PkLAEwhere P=load in member due to applied loadk=force in member due to unit load…

Q: Part 2: for the frame shown below, P=20 kN and a=2 m, Assume I=20000 in and E=30,000 ksi for all…

A: Given:P = 20 kNa = 2mI = 20000 in4E = 30000 ksiRequired:Vertical deflection of E

Q: 2. Derive an equation that describes the vertical deflection of the beam, y(x), and also calculate…

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Area Computations

The area is the mathematical estimation of the inner space occupied by any shape or object and area computation is the evaluation of how much inner space that particular shape or object has utilized. Simple applications include calculating the area of wall for the quantity of paint or plaster to be applied on it, area calculations for construction of a trapezoidal dam and how much material is required, calculating the area of a circle to determine the range or distance of wheels that they are capable of covering due to varied radii and so on.