Passing an exploratory section through the body and exposing the internal forces acting on the exploratory section, Mxy represents
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Passing an exploratory section through the body and exposing the internal forces acting on the exploratory section, Mxy represents Torsional Moment about x-axis.
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- Passing an exploratory section through the body and exposing the internal forces acting on the exploratory section. Mxy represents torsional moment about y-axis. True of False2.5 m 5 m 7.5 m 5 m K 10 m 5 m K K K 20 m Obtain the center of stiffness4.14. Calculate I,,Iy,Iyy for the symmetrics Z-section of Figure P4.8
- If an axis of symmetry for the cross-section exists, the shearthe center lies at a point on this axis.Is it true or false?Answer for the 1st part of the problem. magnitude of force A = 74 N direction of force A = 25o north of west second force = P direction of force P = α south of west arrow_forward The resultant of two forces is horizontal , it means that the y component of resultant = 0 Ry = ASin(25o) - PSin(α) 0 = (74×0.42) - PSin(α) PSin(α) = 31.08 NFor, the smallest force P , the value of Sinα must be maximum which is 1 when the value of αis 90 degree Thus, P×Sin(90o) = 31.08 N P = 31.08 N The magnitude of smallest force P = 31.08 N the direction of force P = 90 degree south of west = along - y axis= arrow pointing vertically downwFind the center of mass of the structure about point A of the figure below. Assume a uniform thickness of 15 cm, and a uniform density of 4.0 g/cm³. sphere, radius = 10 cm 58 cm 3 cm XCM = ++ 28 cm ♦ A A -58 cm- 1 72 cm 10 cm 14 cm T YCM = width .5 cm
- Given the image below, if Tcg = 52.1N, what is the moment of tension in the cord cg about the x axis?As shown, an L-shaped bar is supported by a pin at joint A. The bar's dimensions are aaa = 620 mmmm and bbb = 400 mmmm , and the bar is subjected to a force with magnitude FFF = 5.05 kNkN at joint B. Ignoring the bar's weight, find the actual orientation of the applied force. What is the value of the angle θθtheta?P L d R kg A square made of aluminum (density p = 2700 m and has dimension L = 5.20 m and thickness e = 0.80 m. We remove a cylinder of radius R = 0.70 m and at a distance d = 1.30 m from the center of the plate and at 30 deg with the horizontal. Find the centre of mass in x and y of this shape from the lower left corner. Note the centre of mass about for the z-axis is neglected in the answer, since it is obviously at e/2. Xem Share With Class
- Solve this with a complete solution. Draw the free body diagram.For the beam I-section below, calculate the second moment of area about its centroidal x-axis (Ixxcentroid), where b1 = 12.50 mm, b2= 2.50 mm, b3 = 25.00 mm, d1 = 4.25 mm, d2 = 19.50 mm and d3= 6.50 mm. Give your answer in mm4 to two decimal places. b1 d2 ➜ → b₂ b3 d₁How can we determine the Internal moment?