WebMar 23, 2004 · To calculate the center of mass of a system: (m1*x1 +...+ mn*xn) / M where n is the number of particles within the system and M is the total mass of the system. The … WebNov 6, 2024 · asked Nov 6, 2024 in Physics by ShradhaSahu (56.8k points) Two men, of masses 60 kg and 80 kg are sitting at the ends of a boat of mass 60 and length 4 m. the boat is stationary. If the men now exchange their position, then: class-11 impulse-and-momentum Please log in or register to answer this question. 1 Answer 0 votes
4.2 persons A and B of mass 80 kg and 60 kg respectively are
WebBefore the ball is thrown, the total mass of the boat initially is After the bag is thrown the total mass is Using conservati … View the full answer Transcribed image text: Problem 9 80kg is standing on a boat as shown in Figure 6.28 The 8) Bob, mass m Bob mass of the boat is 40kg. The boat is 6m meters from the shore. WebJan 17, 2024 · Initially let the center of mass of the boat be at x distance from the far end. When the child moves toward the far boat shifts to maintain the position of the center of mass. given that the mass of boat M = 56kg mass of the child = 39kg distance of boat from near end to the pier = 7.6 m length of boat =7.6m cygwin github
CBSE Class 11-science Answered - TopperLearning
WebApr 3, 2024 · Mr. Verma (50 kg) and Mr. Mathur (60 kg) are sitting at the two extremes of a 4 m long boat (40 kg) standing still in water. To discuss a mechanics problem, they come to the middle of the boat. Neglecting friction with water, how far does the boat move on the water during the process ? centre of mass linear momentum collision class-11 1 Answer WebJan 25, 2012 · CBSE Class 11-science Answered a dog of mass 5kg is standing on a flat boat of mass 20 kg,such that it is 10m away from the shore .the dog then moves 4 m towards the shore and finally halts.find the final separation between the dog and the shore. Asked by 25 Jan, 2012, 10:00: PM Expert Answer Answered by 01 Feb, 2012, 07:23: PM … WebMar 25, 2024 · A boat of mass $80Kg$ is floating on still water. A dog of mass $20Kg$ on the boat at a distance of $10m$ from the shore. The dog moves on the boat by a distance of $2m$ towards the shore. The distance of the dog from the shore will be given by, $\begin{align} & A.11.6m \\ & B.8.4m \\ & C.9.6m \\ & D.10.4m \\ \end{align}$ cygwin git prompt