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The boundary-value problem for a clamped-clamped beam can be written as
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- Cantilever beam is loaded by two concentrated forces and a couple. F2 M 4 4 1, Given: 11= 13cm; l 2 = 28cm; 13 = 19cm; F1 = 283N; F 2 = -54N; M= -7N m. Find: algebraical value of reactive moment (in N m) applied at fixed point (considering counterclockwise direction as positive and clockwise as negative). Answer:arrow_forwardThe intensity of the distributed load acting on the beam shown in (Figure 1) is w = 3 kN/m. Figure 3m 30⁰ W 4 m B Part A Determine the magnitude of reaction at A Express your answer to three significant figures and include the appropriate units. NA = Submit Part B B₂, By = Submit HA Value Provide Feedback Request Answer Determine the x and y components of reaction at B using scalar notation. Express your answers in kilonewtons to three significant figures separated by a comma. → Units Request Answer IVE ΑΣΦ 4th Ivec ? ? kN Review Next >arrow_forwardOf a column of infinite length to points A, B, C and D parallel FA, FB, FC and FD (kN) respectively Using the forces in the directions given in the figure, equivalent resultant force (FEŞ) size and application x and y (m) coordinates of the point find. FA=20 FB=55 FC=35 FD=77 xA=13 yA=8 xB=3 yB=5 xC=10 yC=0 xD=-9 yD=-15arrow_forward
- Use the method of SECTIONS to find the true magnitude and direction in bar HG of the truss shown below in Fig 3.5 -500lb -100lb A 45° -200lb H -100lb 2 B -200lb -200lb MAGNITUDE AND DIRECTION OF SUPPORTS -500lb H -100lb 45° 2¹ C2D 2¹ Fig 3.5. -200lb -100lb LI 2 B 2₁ 2₁ D 2₁ Earrow_forward0%00 @ PE:r Asiacell Il. A docs.google.com Q2 The triangular block shown in the figure below is subjected to the loads P = 360 N and F = 130 N. If AB = 20cm and BC = 15cm. The normal and tangential resultant to AC are F =130N B. P = 360N 366 N, 112 N 78 N, 288 N 360 N, 480 N 1280 N, 960 N محو التحديد Q3 In Figure shown below,the component of the force F parallel to the bar AB is 4.25 kN.The magnitude of vertical force F and itsarrow_forwardConsider a horizontal, uniform beam that extends from x = 0 m to x = 2.5 m. The beam is supported at each end by two strings which exert forces directly upward. There is a downward force per length on the beam given by dF/dx = 488 x (2.5 - x) (N/m), which includes any weight force on the beam. Calculate the tension in the rope attached to the right end of the beam. (Please answer to the fourth decimal place - i.e 14.3225)arrow_forward
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