Question icon
Grade upto college level Mechanics

A child’s toy consists of three cars that are pulled in tandem on small frictionless rollers (Fig . 3-33). The cars have masses m1 = 3.1 kg, m = 2.4 kg, and m3 = 1.2 kg. If they are pulled to the right with a horizontal force P = 6.5 N, find (a) the acceleration of the system, (b) the force exerted by the second car on the third car, and (c) the force exerted by the first car on the second car.
src=data:image/png;base64,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

Profile image of Amit Saxena
11 Years agoGrade upto college level
Answers icon

1 Answer

Profile image of Navjyot Kalra
11 Years ago
232-829_1.JPG
232-242_1.JPG