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V = ? 2M An object of mass 3M, moving in the +x direction at speed...
V2 = ? 2M An object of mass 3M, moving in the +x direction at speed vo, breaks into two pieces of mass M and 2M as shown in the figure. If 01 = 69.0° and 02 20.0°, determine the final velocities Vi and v2 of the resulting pieces in terms of vo. 3M e M V = ? Vi = 2.80 Vo Incorrect U2 = 0.51 UO Incorrect
V = ? 2M An object of mass 3M, moving in the +x direction at speed vo, breaks into two pieces of mass M and 2M as shown in the figure. If 01 = 68.0° and 02 = 20.0", determine the final velocities vi and v2 of the resulting pieces in terms of vo. 3M M V = ? Vi = VO U2 = VO
An object of mass 3M, moving in the +x direction at speed vo, breaks into two pieces of mass M and 2M as shown in the figure. 2M 3M 0, If 0, = 64.0° and 02 = 21.0°, determine the final velocities Vi and U2 of the resulting pieces in terms of vo. M v = ? V1 = 1.078 VO U2 = 1.4 VO Incorrect
V = ? 2M An object of mass 3M, moving in the +x direction at speed vo, breaks into two pieces of mass M and 2M as shown in the figure. If 0 = 64.00 and 62 = 21.0°, determine the final velocities vi and v2 of the resulting pieces in terms of vo. 3M 2 M VI = VO U2 = VO
>= ? 2M An object of mass 3M, moving in the +x direction at speed Do, breaks into two pieces of mass M and 2M as shown in the figure. If o, = 65.0 and 02 = 23.0, determine the final velocities , and Uy of the resulting pieces in terms of vo. 3M M = ? Di = Do U2 = Uo
2M An object of mass 3M, moving in the +x direction at speed Do, breaks into two pieces of mass M and 2M as shown in the figure. If θη 69.0 and 02 = 22.0°, determine the final velocities Dy and v2 of the resulting pieces in terms of Uo. 3M M Vi = DO U2 = UO
2M An object of mass 3M, moving in the +x direction at speed Do breaks into two pieces of mass M and 2M as shown in the figure. If 0, = 67.0 and 02 = 22.0", determine the final velocities Vand U2 of the resulting pieces in terms of Uo. 3M M U= 00 U2 = VO
Question 1 of 13 > 2M 3M An object of mass 3M, moving in the +x direction at speed Vo, breaks into two pieces of mass M and 2M as shown in the figure If 0, = 70.0' and 02 = 21.0", determine the final velocities 01 and v2 of the resulting pieces in terms of vo. M =? Vi = UO U2 = DO
An object of mass 3M, moving in the +x direction at speed vo, breaks into two pieces of mass M and 2M as shown in the figure. 2M 3M VO If 01 65.0° and 02 24.0°, determine the final velocities Vi and U2 of the resulting pieces in terms of VO. M V = ? V1 = VO U2 = VO
V = ? 2M An object of mass 3M, moving in the +x direction at speed vo, breaks into two pieces of mass M and 2M as shown in the figure. If 01 = 70.0° and 02 = 24.0°, determine the final velocities vj and v2 of the resulting pieces in terms of vo. 3M M V = ? v1 = VO v2 = VO