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- Find the distance of the centroid of the built-up section from the bottom and its centroidal moment of inertia along the x-axis. Final answers: a.) centroid=293.27 mm b.) centroidal moment of inertia along x-axis=970.63x106mm4 Provide complete solution :)Find resultant force and intersection of its line of action with Y– axis (i.e., Y intercept) (Fig. Q3)The pipe shown is subjected to the force of F = 80 lb. Determinethe angle θ between F and the pipe segment BA and the projection ofF along this segment.
- Find the centroid of the shaded area about the given axis. Figure: 1a and Figure: 1bFind second moment of area mm^4 for each caseA building has a square base of side 40.0 m and a height of 60.0 m. The base is aligned in the North-South direction (see figure). Starting from the ground at the Southwest corner, one mouse moves through the building ducts to the Northwest corner of the roof, while another mouse moves from the same origin to the center of the East side face (shaded in the drawing) Calculate: the red dot is the origin point. (A) The angle between the displacements of the two mice.(B) The direction angles of the second mouse displacement.(C) The movement that the second mouse should make to get to where the first mouse is.
- The polar moment of inertia for the area is JC = 642 (106) mm4, about the z' axis passing through the centroid C. The moment of inertia about the y' axis is 264 (106) mm4, and the moment of inertia about the x axis is938 (106) mm4. Determine the area A.For the angular section shown: Which of the following most nearly gives the moments of Inertia Ix and Iy. a.) Ix=6.73 x 10⁶ mm⁴; Iy=1.64 x 10⁶ mm⁴ b.) None of the Above c.) Ix=6.93 x 10⁶ mm⁴; Iy=1.24 x 10⁶ mm⁴ d.) Ix=6.13 x 10⁶ mm⁴; Iy=1.14 x 10⁶ mm⁴ e.) Ix=6.53 x 10⁶ mm⁴; Iy=1.44 x 10⁶ mm⁴The following table shows the deflection angles from vertex A to G (deflection angles, the angle formed by the deviation between the direction of the initial line and the direction of the next line. Angle of deviation or deflection, towards right (D) or left (I).It is a closed traverse, the azimuth G-A is 120 ° 00 ', calculate the directions of each of the directions in bearing and azimuth, draw the directions.
- Calculate the distance (y) to the centroid C of the channel section shown in the figure if a=150mm, b=25mm, c=50mm And also calculate the moment of inertia (Ixc) with respect to an axis that passes through the centroid C and is parallel to the x-axis.Locate the centroid z̅ of the frustum of the right-circular cone.Determine the location (x̄, y̅) of the centroid C of the area.