Problem # 2 Determine the slope and the displacement at C. Use the method of virtual work. 100 kN 300 kN-m A 6 m 3 m 21 E = constant = 70 GPa I = 500 (106) mm*

Q: Use Virtual Work Method to solve the horizontal displacement of joint D in mm of the truss system…

A: Given data  a = 46.3 KN b = 17.5 KN  A = 1200 mm2 E = 200 GPA  In virtual load method, unit…

Q: Use virtual work method. AE constant. Solve for vertical displacement at joint C in terms of AE.…

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Q: The solid compound shaft made of three different materials carries the two torques as shown. (a)…

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Q: В D 60 kN 300 300 4 m 200 (300 300 100 kN 6 m 6 m

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Q: 4000 mm2 150 kN 3 m 4000 mm2 2600 mm2 B 4000 mm2 225 k 3 m- - 3 m- E= 70 GPa Determine the total…

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Q: 1-30. A differential element taken from a curved bar is shown in the figure. Show that dN/d0 = V,…

A: Given data,Differential element taken from curved bar givenShow that

Q: Problem no. 2 Determine the displacement at C. USE: E = 29X10³ ksi, I = 1200in4. 115k B- 30 ft 15 ft

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Q: Problem 2: For the beam shown, compute 1. the deflection midway between supports 2. the deflection…

A: Given  AB= 1 m , BC= 3 m , CD= 2m , DE= 2 m

Q: Using double integration method, determine the maximum deflection in the following beam and the…

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Q: Determine the displacement of point B of the steel beam, and the slope at the left of point B. E=…

A: E = 200 GPa I=200×106mm4

Q: sing a method of your choice, calculate the displacement at end D due to the distributed load.…

A: As there are 2 supports B and  A and D taht are free ends. At B and C, slope θ but the displacement…

Q: PLEASE REFER TO THE GIVEN VALUES BELOW. For the beam loaded as shown in the figure, determine the…

A: Given data  E = 200 GPA = 2 × 105 N/mm2  b×d = 300mm × 300 mm      Moment of Inertia (I)  I = bd3/12…

Q: Problem 3 The beam shown below is subjected to the loads shown in the figure. Use the moment-area…

A: EI = ConstantDetermine the displacement at point C using moment-area method.

Q: Determine the displacement at C and the slope at B. E = 200 GPa, I = 70(10°) mmª by using 1. the…

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Q: Problem No. 1 Using double value of X that must be applied at the end of the overhang D so that the…

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Q: Consider that a box section is used for the beam loaded as shown in figure. Using flexure and shear…

A: Given: A hollow square cross-section Required : Moment of inertia about centroidal x axis

Q: . For each member: A = 400 mm², E = 200 GPa. Use the Method of Virtual Work. a. Determine the…

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Q: For the given beam below, the 8 KN load is changed to 93 KN and the 4 KN load is also changed to 12…

A: Given data  8 KN load changed to 93 KN and 4 KN load also changed to 12 KN  Find C1 value in KNm2…

Q: Q1] Determine the vertical Displacement of joint D. Assume AE is constant. Use the method of virtual…

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Q: Di=18 mm D2=22 mm D3=25 mm D4=10 mm 10 kN 10 kN 50 10 kN ---- --- 10 kN 10 kN 20cm 18cm 10cm 12cm

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Q: 3. Calculate horizontal displacement of C ( El=constant) D

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Q: 1 Determine the slope and the displacement at the end C of the beam. E = 200 GPa, I = 70(106) mm².…

A: Given, E = 200 GPa I = 70 x 106 mm4

Q: Determine the displacement at C and the slope at A using the method of double integration. EI is…

A: Step 1:Step 2:

Q: 2. A simply supported beam of length L carries a point load P in the downward direction at its…

A: To find the deflection at the mid point. Using 4th order differential equation Virtual work method…

Q: • Determine the SLOPE AND DISPLACEMENT at point A. TAKE E = I1 GPA. THE VALUE OF "I" CAN BE SOLVED…

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Q: Compute the vertical and horizontal components of displacement of joint C produced by the loads. The…

A: Castigliano's theorem states that any partial derivative of strain energy U with respect to any one…

Q: Show FBD

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Q: Use Castigliano's Theorem to determine the vertical displacement at joint B in mm. Cross sectional…

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Q: Find the UC and effective size of the following stock sand and evaluate its efficiency to use in…

A: Data Given: Sand Size (mm) Cumulative (%) passing 0.21 12.5 0.30 18 0.42 22 0.84 16.5…

Q: For the following beam use the method of virtual work to determine: (a) Solve for the slope at B…

A: “Since you have asked for multiple methods, we will provide the solution only using the first method…

Q: 3. Determine the vertical displacement of point C in inches by using the method of virtual work. A…

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Q: Determine the vertical displacement of Joint C using virtual work method. I=Constant 4m B ITT A ㅅ 4…

A: Unit load method or virtual work method based on castiglano's second theorm which state that partial…

Q: A 2 k/ft -10 ft- B -10 ft 10 k -10 ft (4) Determine the vertical displacement at point A. Use the…

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Q: The beam is loaded as shown. Determine the slope at the left free end. (at point A) in radian. Use…

A: given Data, L= 7m q=20KN/m Note: In the span AB ,the total UDL load is converted into the Point load…

Q: Determine the slope and displacement at point C of the beam. Use the conjugate- beam method. El is…

A: Given:Required:Slope and displacement at C

Q: Determine the vertical displacement of joint A. Each bar is made of steel and has a cross-sectional…

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Q: Problem 2: Obtain estimates of the natural frequency of a uniform beam supported by two springs…

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Q: T (Shear force) and M (Bending) for the system whose loading condition is given in Figure 1.Draw the…

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Q: Determine the displacement in millimeters and the slope in radians of point C of the following beam.…

A: Given: Required: Deflection and slope at C using virtual work method and Castigliano method

Q: Determine the displacement at B using Moment-Area Method

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Q: A В - L – - a·

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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: Answer using CASIGLIANO'S THEOREM.  DETERMINE THE VERTICAL DISPLACEMENT OF JOINT A. EACH BAR IS…

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Beams

In structural engineering, a beam is a component made of a variety of materials (including steel alloys, and wood) that can resist loads applied laterally to the beam axis. Members, elements, rafters, shafts, and purlins are all terms used to describe beams.