5 kN m |10 kN/m А 3.50 3.50

Q: 100 kN 300 kN–m A B 3 m 6 m 21 I E = constant = 70 GPa %3D I = 500 (106) mm %3D

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Q: the Virtual Work method to calculate the vertical deflection at A of the frame shown in Figure 2…

A: Given:- E= 200 GPaI = 250 × 10^6mm4 To find:-  vertical deflection at A

Q: Calculate the deflection at the center of the beam in terms of EI using the Macaulay method.

A: According to the Macaulay’s method,

Q: 6 kN 6 kN B D. 1,5 m 1,5 m 1,5 m

A: Find the reaction of the beam:

Q: help please

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Q: Use the double integration method to deter beam. El is constant at E = 200 GPa, I= 4000

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Q: Determine the deflection (mm) at point B of the beam shown below. 250 kN A 6 m -3 m- -3 m- El =…

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Q: 9

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Q: Use 3 decimal Places

A: To determine the deflection at the free end  D  of the beam using the Three Moment Equation, we…

Q: Derive the deflection at different points of the beam, the maximum deflection, and slopes of the…

A: Moment Area theorem: The moment area theorem is used to find the slope and deflection at any point…

Q: Determine the maximum vertical deflection in the beam shown below. Use the conjugate beam method.

A: Given A beam To find Maximum deflection using conjugate beam method

Q: 180 kN 15 kN/m B D -5 m- -5 m- -4 m- El = constant E = 70 GPa I = 2,340 (106) mmª %3D

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Q: Using any Methods: (Double Integration, Conjugate Beam, Area Moment) Determine the deflection of the…

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Q: Use the virtual work method to determine the deflection at point C of the beam shown

A: Draw the free-body diagram of the real beam.

Q: 2.5 k/ft Hinge 35 k B -16 ft- -8 ft 8 ft-

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Q: We are given the beam shown in Fig. 4. The moment of inertia of member AB is two times bigger than…

A: E = 5000 ksi = 720000.00 ksf I = 1000 in4 = 0.0482 ft4

Q: 2. Determine the deflection at point C of the beam shown in the figure (a) by double integration…

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Q: Find the value of deflection at 4 feet right from left support in beam shown in Figure 4 using Area…

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Q: Question Two The beam ABC in Fig Q2 is supported on pin and roller supports at points A and C…

A: Given data:- E = 70 GPaI = 335×106 mm4

Q: Use the virtual work method to determine the slope and deflection at point D of the beam shown. -15…

A: Given data  E = 10,000 ksi  I = 2500 in4  Find slope and deflection at point D using virtual load…

Q: 1OK 4' 1-5 Figure 4

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Q: What is the Vertical Reaction at A? What is the Moment at A? What is the Vertical Reaction at B?…

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Q: Using any of the three Geometric Methods, answer the following beam. Indicate the negative sign (-)…

A: Let's use double integration method ( type of geometric method)  to solve this problem

Q: The cantilever beam is a 10 in length carbon steel bar, with a diameter of 1 in. And it is charged…

A: Given a cantilever beam of 10 in length,Diameter is 1 in

Q: Use the unit load method (or Principle of Virtual Work) to determine the deflection dA in inches at…

A: EI = 28800 k-ft2

Q: AK N zm zm

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Q: Determine the maximum deflection for the beam shown in figure below by the conjugate-beam method.

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Q: PROBLEM 1(USING CONJUGATE BEAM METHOD) DETERMINE THE DEFLECTION AT POINTSB AND D 2.5 k/ft Hinge 35 k…

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Q: step by step calculation please

A: Given data A beam diagram is given with load 120 kNEI = 200 GPa

Q: 1.5 k/ft 30 k A D В C -6 ft 4 ft- +5 ft- El = constant

A: Given:-  A simply supported beam is given with pin support at point A and roller support at point D.…

Q: Determine the deflection in mm at the free end if P = 22 kN and L = 10 m. E = 200 GPa and I = 60.7 x…

A: Given Data: p=22 KN L=10m E=200GPa I=60.7×106 mm4

Q: 2. Using conjugate beam method, compute the slope and deflection at the free end of the of the…

A: EI = 29,000 X 760 = 22.04 X 106 k-in2

Q: Use 3 decimal places

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Q: 6. A cantilever beam subjected to uniform variable load, if the beam is made of I Beam having a…

A: In cantilever beam, maximum deflection will occur at free end (point B). By using virtual work…

Q: 3. Determine the slope and deflection at point B of the beam shown using the Area- Moment Method.…

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Q: Using Superposition Method: Determine the midspan deflection of the beam in millimeters shown in…

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Q: Find the deflection at point D using a virtual method. Show complete solution and dimensional…

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Q: A cantilever modulus E beam is having Young's 2 105 N/mm², Moment 8 x 107 mm4 and length of Inertia…

A: Given Data Cantilever beam  Length (L) = 2500 mm  Modulus of elasticity (E) = 2 × 105 N/mm2  Moment…