A system consists of three particles located as shown in the figure. Find the center of mass of the system. The masses are m, = m2 = 1.0 kg and m, = 2.0 kg. Two 1.0 kg particles are located on the x-axis,
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A: X=m1x1+m2x2+m3x3m1+m2+m3=100 g0 cm+150 g4 cm+75 g4 cm100 g+150 g+75 g=2.77 cm
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- A rod of length 3 meters with density 8(x) = 1.1 + 1.1x4grams/meter is positioned along the positive x-axis, with its left end at the origin. Find the total mass and the center of mass of the rod. Round your answers to four decimal places. The total mass of the rod is i The center of mass of the rod is i grams. meters.What’s the center of mass for each situation?A system has a 1.5 kg particle at the origin. The other particle has a mass of 2.5 kg and is located 3 m away on the x axis. Where is the center of mass for this system?
- Problem 3: A particle with mass ma = 3.00 kg is located at ra = (2.50 i + 3.50 j) m, and a second particle of mass m2B = 5.00 kg is located at rB = (1.50 i - 3.00 j) m. Find the location of the center of mass of the system relative to the point (1,1).Four beads, each of mass ?=1 kg, are attached at various locations to a ring, also of mass ?=1 kg, and radius ?=1 m(see figure). Find the coordinates of the center of mass of the system consisting of the ring and the beads. Angle A, located between the first bead and the horizontal, is equal to 41°. Angle B, located between the horizontal and the second bead, is equal to 50°. Angle C, located between the third bead and the horizontal, is equal to 72°. Angle D, located between the horizontal and the fourth bead, is equal to 31°A block of mass 10.0 kg is moving east at 2.0 m/s and another block, of mass 4.0 kg is moving north at 4.0 m/s. The velocity of the center of mass of this two-block system is 2.0 m/s at an angle of 51 degrees south of east 1.8 m/s at an angle of 39 degrees north of east 6.0 m/s at an angle of 51 degrees west of north 1.8 m/s at an angle of 39 degrees east of north 2.0 m/s due west
- Please AsapAn astronaut finds herself in a predicament in which she has become untethered from her shuttle. She figures that she could get back to her shuttle by throwing one of three objects she possesses in the opposite direction of the shuttle. The masses of the objects are 5.4 kg, 7.9 kg, and 10.1 kg, respectively. She is able to throw the first object with a speed of 15.00 m/s, the second with a speed of 14.2 m/s, and the third with a speed of 7.0 m/s. If the mass of the astronaut and her remaining gear is 75.0 kg, determine the final speed of the astronaut with respect to the shuttle if she were to throw each object successively, starting with the least massive and ending with the most massive. Assume that the speeds described are those measured in the rest frame of the astronaut.A system consists of 2 objects separated by a distance of 7.49m. Object #1 has a mass of 8.08kg and is located a distance of 2.13m away from the center of mass (CM) of the system. The mass of Object #2 is kg.