A simply supported beam with a rectangular homogenous solid section has a depth d = 180 mm and a second moment of area (I) value about its centroidal x-axis of 11.50 x 106 mm4 . Calculate the required breadth, b, for this beam section

Q: A simply supported beam with given loads is shown below. a) Which of the following gives the…

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Q: The slope equation between points A and B for this beam will be a function of x to what power?

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Q: A mild steel bar 60mm in diameter is simply supported and has a span of 2m. What load suspended at…

A: ∆=PL348EI⇒8 mm=P*8m348 *200000 MPa*π64*6040.008=8 P48*2*1011*π64*0.064P=6107.256 N=6.107 KN= 5.84 K…

Q: Hello Please resolve the question &Tell me, on which axis is the moment of inertia of the beams…

A: Introduction : Moment of inertia : The ability of a beam's cross-sectional area to resist bending is…

Q: SITUATION. A 5 m simply supported beam has the following deflections: ODL+LL = 4.50 mm ODL = 1.5 mm…

A: This question is related to the Design Steel structures.

Q: 120 kN A В -10 m 5m-1 El = constant E = 200 GPa I = 700(106) mm4

A: Given  Point Load= 175 KN  Length of beam= 15 m  ∑Ma=0⇒Cy*15-175*10=0                  ⇒Cy=116.667…

Q: VIRTUAL WORK METHOD Analyze the determinate frame below and determine the vertical and horizontal…

A: MA=542=40kN-mAy=54=20kNiFor bram CB origin=CLimts =0<x<4Mx=-2.5x2iiFor bram AB origin=ALimts…

Q: *use 2 decimal places in every values

A: Area of the beam is…

Q: 2- Analyze the beam shown below due to the applied loads, a settlement of B of 1.2" and an initial…

A: Given data : Settlement at b = 1.2'' , Rotation at d = 0.8 degrees CW = 0.8×π180 = 0.013962 radians.…

Q: 2....2

A: Please give positive rating

Q: For the beam shown, solve for the deflection (in mm.) at B. Use the following data:   W = 3.3 kN/m…

A: To find deflection at B

Q: Using Area moment method: A simply supported beam with length I is loaded with a uniformly…

A: Given Data: L=6m w=11KN/m EI=12000KN m2 It is asked to find deflection at X=2.9m from left end…

Q: Determine the slope and deflection at point B of the beam shown. E = 70 GPa, I = 164(106) mm4 %3D…

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Q: For the beam W360X44 and loading shown, calculate the deflection at point C. E=200GPa G P =150KN…

A: W360×44 section  E = 200 GPa Determine the deflection at point-C.

Q: 3.5 kN/m 1 50m

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Q: Jsing Double Integration Method for he deflection of beams analyze the given structure below. 12KN/m…

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Q: 120 kN 50 kN/m LA 4m 6m 10m

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Q: 7.7.Consider the beam composed of two materials in lengths shown in the following figure following.…

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Q: Problem 5: Analyze the frame using the following methods. Use the following values: X = 4kN .…

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Q: For the beam l-section below, calculate the second moment of area about its centroidal x-axis…

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Q: A RC beam is of effective span 5500 mm. The permissible deflection in beam including the effect of…

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Q: From the given beam loaded as shown, Let P = 3 kN, L = 7 m, E = 200GPA, I = 2000 x 10^6mm^4 1.…

A: As per company's guidelines we can only answer first three questions. Kindly post other questions as…

Q: The following beam in a building is subjected to equipment loading (M and P), they are documented as…

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Q: 4) If the beam of question 2) is a cantilever of a W18 x 130 steel wide-flange with the support at…

A: Given,  E = 20 x 103 ksi I = 2460 in4 We know,  For a cantilever beam subjected to UDL, the maximum…

Q: Applying the Double Integration Approach. With E = 200 GPa, consider a section of 250 mm x 450 mm.…

A: E = 200 GPa Beam size = 250mm × 450mm Determinea. Deflection at point B. b. Deflection at point D.…

Q: 8. The beam has the following data: fy = 275 MPa, fc' = 30 MPa, base = 360 mm, effective depth = 450…

A: Given,  Fy= 275 Mpa fc'= 30MPa Base/width (b) = 360mm Effective depth (d) = 450mm Diameter of bar =…

Q: The maximum deflection of the span length L of the figure is PL^3/3EI

A: Finding out the deflection of cantilever beam and concept of flexure formula.

Q: A 20 kN/m 3 m 1.5 m 20 KN 15 kNm 1.5 m B

A: Young's Modulus is 200kN/mm2

Q: D Shaft is getting twisted. Shaft diameter is D and Material Shear Modulus is G. How much Torque…

A: The answer is found to be Torque T = 62.66 N.m For explanation please refer the attached solution,…

Q: For the beam and loading shown, use discontinuity functions to compute (a) the slope of the beam at…

A: For the given beam and loading, the slope at B and the deflection at C are to be determined.

Q: A given beam, of L=5m and El=6000kN.m', is subjected to a linearly distributed load. Its deflection…

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Q: 1/7 1/7 L. 2. PL MA= M3 = 8 %3D %3D A L.

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Q: Determine the maximum deflection of the beam

A: Find the reactions:RA=RD=P2Moment equationiorigin=AMx=P2x        0<x<L2iiorigin=DMx=P2x…

Q: For a beam with the cross-section shown (w=98 mm and h = 128 mm), find the distance from the bottom…

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Q: Determine the height h above the base of the centroid of the cross-sectional area of the beam.…

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Q: A beam is made using the HE240A profile. The beam is 7 meters long and secured against displacement…

A: NOTE : As the translation of part C is not provided, solution of only parts A & B is provided.…

Q: The slope equation between points A and B for this beam will be a function of x to what power? A x3…

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Q: By using Conjugate Beam for AC beam Determine 1. Deflection and Slope at B 2. Maximum Deflection 3.…

A: The analysis of the conjugate beam method: In this method, the curvature diagram of the normal beam…

Length and Length related Variables

Length can de defined as the measurement or extent of physical quantities or objects from one terminal to another terminal. Stone age humans used finger length, step length, and so on to measure the size or displacement of an object. Nowadays, depending on how precise the measurement requires to be and the object’s size is measured, we use measuring devices for measurements like rulers and steel tape. Most people have used a ruler or tape measure to measure a particular distance or the size of an object. For more precise measurements of tiny objects, the development of measurement tools such as the Vernier caliper, which permits us to measure dimensions within 1/1000 of an inch. In the last few decades, electronic distance measuring instruments (EDMI) have been implemented that permit us to measure distances from a few feet to many miles with reasonable accuracy.