6-53. The composite plate is made from both steel (A) and brass (B) segments. Determine the weight and location (F. F. E) of its center of gravity G. Take pa - 7.85 Mg/m', and p. - 8.74 Mg/m. 225 mm 150 mm 150 mm 30 mm
Q: Locate the centroid
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- Find the value of the y-component of the centroid given x1 = 0.9 m, x2 = 0.22 m, x3 = 0.58 m, and y1 = 0.12 m and y2 = 0.8 m. Report your answer in meters to three decimal places. ylm y2 m yl m y x1 m x2 m x3 m ·XSolve for the center of gravity of the composite object below. ( 0.8m A-1.0 m 0.6 m 3 m 0.Sm 6 m 2.5 m 0.5mThe cube is 12 inches in dimensions. The cylindrical hole is 5 inches in diameter and 6 inches drilled in it. The hole is filled by a metal pin with ym = 50-lb. The wood w = 50-lb. Locate the center of gravity of the body.
- Solve for the x-component (in cm) of the centroid if that a=86.5cm, b=92.1cm, and r=57.7cm.1.8 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 mmDetermine the magnitude P of the vertical force required to lift the wheelbarrow free of the ground at point B if the wheel diameter is 8 inches. The combined weight of the wheelbarrow and its load is 240 Ib with the center of gravity at G. 24" P A 15 lb 19" B 21" C 20"
- Determine the vertical distance of the centroid, in mm (1 decimal place), from the reference Z axis given the following values: b-157 mm, d-269 mm, w-20 mm and t-8 mm. b T Zcalculate the centroid known that A = 65mm B= 15mm C= 3mm D= 4mm E=30mmPlease answer all since they are all connected. UPVOTE will be given! Please write the solutions completely and legiby. Box the final answer. Answer in 3 decimal places! Strength of Materials The hook is used to lift the force of P as shown. The section dimensions of a-a is given: P = 40 kN a = 25 mm b = 30 mm c = 70 mm a. Calculate the distance of the centroid of section a-a from the center of curvature in mm. b. Calculate the distance of the neutral axis of section a-a from the center of curvature in mm. c. Calculate the maximum tensile stress in section a-a in MPa. d. Calculate the maximum compressive stress in section a-a in MPa.
- Find the distance ȳ to the centroid of the cross-sectional shape, given: L1 = 460 mm, L2 = 90 mm, L3 = 105 mm, L4 = 100 mm, L5 = 660 mm250 mm 3. A thin brass rod of uniform cross section is bent into the shape shown to the right. Find the center of gravity. Ans. X = 205 mm, y =255 mm, 7 = 75mm 750 mm %3D D 300 mm 500 mmDetermine the centroid of the given figure. 120 mm 60 mm 40 mm 80 mm 60 mm O x = 55.45 mm and y = 35.65 mm %3D O x = 53.70 mm and y = 37.70 mm O x = 56.83 mm and y = 37.62 mm O x = = 54.10 mm and y = 36.30 mm O x = 53.56 mm and y = 35.63 mm O x = 56.80 mm and y = 37.10 mm O x = 55.76 mm and y = 36.65 mm O x = 54.80 mm and y = 36.60 mm