Find the internal moment at section a--a in the structure below. Let Ey = 514 N, Ex = 553 N, and x = 0.6 m. Answer in units of N*m. 3 m 500 N/m 1.5 m F Ey Ex E D B a 2 m a 600 X 2 m 3 m

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Consider the tripod in (Figure 1). Figure 1.5m 2m 2m 05m 25m 4m V Part A Determine the magnitude of the moment of the force F = {50i-11j -80k} N about mombor AB of the tripod. Express your answer to three significant figures and include the appropriate units. MAB 222.2 S C Provide Feedback X.10" N•m Submit Previous Answers Request Answer X You have already submitted this answer. Enter a new answer. No credit lost. Try again. ?

Find the Nominal force, N in kilo Newtons (kN). What is the shear force, V in kilo Newtons (kN). Find the bending moment, M in kilo Newton metres (kNm).

Need M((E))

P1

Consider the pipe assembly shown in (Figure 1). Neglect the weight of the pipe. Take F₁ = (200i 200j - 250k) N and F2 = (2001+ 500j) N. Figure ▸ ▼ Part A Part B Part C 1.5 m Submit Mr, My, Mz = 525,- 250,0 B Previous Answers Im Determine the x, y, and z components of internal moment acting at a section passing through point B on the left part of the body relative to the cross-section. Express your answers in newton-meters to three significant figures separated by commas. ▸ View Available Hint(s) LIVE ΑΣΦ 41 vec 1 m X Incorrect; Try Again; 4 attempts remaining 1 of 1 ? N.m

Please fill the table with the correct data and signs.

Please derive the following formulas of the following cases presented in the picture. These are for the maximum bending moments and maximum shear.

QUESTION 2 Question 2 A cross-section of a beam is shown in Figure Q2. If the shear force in this section is V = 125 KN, determine the value and the location of the maximum shear stress in the section. In Figure Q2, a = 30 mm and the origin of the coordinate system is at centroid of the cross section. 7 y= Z= A a AY S= 20 4a mm; mm; O Figure Q2 Answer The vertical coordinate (y-coordinate; the y-axis serves as the axis of symmetry of the cross- section.) and horizontal coordinate (z-coordinate) of the location where the maximum shear stress occurs in the section are ← a The vertical distance from the location where the maximum shear stress occurs in the section to the bottom side (AB cross section can be calculated as Distance = mm (units: mm) 3a Second moment of area The second moment of area employed in the equation to calculate maximum shear stress can be calculated as I₂ = a (units: mm²) Shear stress The second moment of area employed in the equation to calculate maximum shear…