Point-masses m, are located on the x-axis as shown. Find the moment M of the system about the origin and the center of mass x. m₁ = 4 m₂ = 12 0 5 10 15 20 25 30 35 40 X
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- The moment of the force F=960-lb about the point O in Cartesian vector form is. 1 ft 4 ft 2ft Select one: O a. Mo = 1600 – 3200A O b. Mo = -200j + 400k Oc. Mo =-200; – 400k O d. Mo= 200; + 400k 1:15 PMThe moment of the force Fa960-lb about the point O in Cartesian vector form is, F 1 ft 4 ft 2 ft 4 ft Select one: O a. Mo = 1600j - 32007 O b. Mo = -200, + 400kPoint-masses m; are located on the x-axis as shown. Find the moment M of the system about the origin and the center of mass x. M = X = 10 15 17 -6 -4 -2 2 4 10 12 WebAssign. NumberLine - co
- The moment of the force F=180-lb about the point O in Cartesian vector form is. 1 ft 4 ft 2 ft 4 ft. Select one: O a. Mo = 300j – 600OK O b. Mo = -200j + 400k O . Mo = -200j – 400k O d. Mo = 2003 + 400kThe moment of the force F=960-lb about the point O in Cartesian vector form is. F 1 ft 4 ft 2 ft A 4 ft. Select one: O a. Mo = 1600j – 3200k O b. Mo = -200j + 400k %3D O c. Mo = -200j - 400k %3D O d. Mo = 200j + 400k %3D4) Use the parallel axis theorem to determine the second moment of mass about the z-axis through the origin for a thin rectangular plate with base b, and height h. Ул ANS. Z 3 [b² + h²] (kg-m^2) h z' b
- The figure below shows the positions of the Centers of mass of the three disks on a rotating shaft. m. =6 kg, M2=4 kg, m3=5 kg, r-=100 mm, r2=200 ver3 = 300. B to dynamically balance the shaft it is desirable to place balancing masses of 3 kg each in their planes. Balancing find the positions of the center of mass (004) of mass A in the unit of cm and degrees. The D value in the figure is 200 mm. mlg my m1 37 53 200 mm 150mm 200 mm ma Please choose one nThe moment of the force F=360-lb about the point O in Cartesian vector form is. 1 ft 4 ft 2 ft 4 ft Select one: a. Mo = 600j- 1200k O b. Mo=-200j+ 400%A force P in the xy-plane acts on the triangular plate. The moments of P about points O, A, and B are MO =80 N · m counterclockwise, MA =200 N.m clockwise, and MB =0 Determine the Px.
- Determine the resultant and its moment arm relative to origin. * 100 lb 20 lb 30 45° 60 1b 90 3' 60 30 lb 100 lbDetermine and locate the resultant of the system shown in fig (3). If you know that the values of Ax=240 N. Ay=2000 N. F=160 N, N=2400N, W=400 N and M=2N.mDetermine the resultant of the following concurrent forces: 8 N, 60o N of E and 40N, 45o N of W using: a. law of sine and cosine, andb. parallelogram method For b use the scale: 2N =1 cm.