Calculate the x-, y-, and z-coordinates of the mass center of the bracket formed from the steel plate of uniform thickness. 500 mm 210 x = Answers: mm Z= i y = i i 195 mm 345 mm 260 mm mm mm mm
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- Calculate the x-, y-, and z-coordinates of the mass center of the bracket formed from the steel plate of uniform thickness. 225 300 mm mm 170 mm 325 mm 200 mm Answers: 50.51 mm y = i 89.08 mm 167.39 mmCalculate the x-, y, and z-coordinates of the mass center of the bracket formed from the steel plate of uniform thickness. 135 185 mm mm 115 mm 220 mm 120 mm Answers: x = i mm y = i mm i mmS00 Ib In the fig. shown, compute the ff: (16-18) the resultant using cosine law (force polygon) 60 R = 35 (19-20) the angle of the R measured 500 lb cW from the x- axis.
- length L = 28 cm, form an inverted U. The vertical rods each have mass of 14 g; the horizontal rod has mass of 52 g. Where is the center of If the figure below, three uniform thin rods, each mass of the assembly (x, y)? cm3) A right circular cone of 30 mm diameter and 60 mm height is cut from a cylinder of 50 mm diameter and 120 mm height as shown in the figure. Find the position of the CG of the body from its base. 50 Ans CG of the given section is at (0mm, 62.87mm,0mm)Find the Centroid of the composite area shown below. 60 mm 40 mm 60 mm 60 mm 30 mm 30 mm X
- Use cylindrical shells to find the volume of the solid generated when the region enclosed by the given curves is revolved about the y-axis. 1 a = 0, 2 = 9, y = 0 2 +1' NOTE: Enter the exact answer. V =The coordinate axes in the figure run through the centroid of a solid wedge parallel to the labeled edges. The wedge has a = 6, b = 9, and c = 6. The solid has constant density 8 = 1. The square of the distance from a typical point (x,y,z) of the wedge to the line L: z = 0, y = 9 is r² =(y - 9)² + z². Calculate the moment of inertia of the wedge about L. um G/N Centroid at (0, 0,0)4.14. Calculate I,,Iy,Iyy for the symmetrics Z-section of Figure P4.8
- Find the centroid of the machine element shown in the figure below with respect to the given axis. y 50 mm O 50 mm 60 mm 60 mm 60 mm r = 30 mm 10 mm 10 mmthe machine element was made from steel by combining a cylindrical base with a cone on top, then cutting a semicylinder from the base. (steel density = 7850kg/m3)a. what's the x-coordinate of center of mass of the entire assemblyb. what's the y-coordinate of center of mass of entire assemblyc. what's moment of inertia of the entire assembly with respect to the y-axis1.8 Locate the center of mass z of the assembly. The material has a density of p-3 Mg/m³. There is a 30-mm diameter hole bored through the center. Z (a) z = 78.1 mm (b) z = 98.1 mm (c) z = 58.1 mm (d) z = 38.1 mm (e) None of the above 30 mm 100 mm 40 mm 20 mm