Dievsky V.A. - Solving problem D4 option 16 task 2

D4-16 (Task 2) Dievsky For the diagram presented in the figure, using the Lagrange principle, determine the magnitude of the force F (in the presence of friction, the maximum value of this value) at which the mechanical system will be in equilibrium. Initial data: load weight G = 20 kN, torque M = 1 kNm, drum radius R2 = 0.4 m (double drum also has r2 = 0.2 m), angle α = 300 and sliding friction coefficient f = 0.5 . Unnumbered blocks and rollers are considered weightless. Neglect friction on the axes of the drum and blocks.

This product is a solution to problem D4 option 16 task 2, which was compiled by V.A. Dievsky. The task is to determine the magnitude of the force F at which the mechanical system shown in the figure will be in equilibrium. To solve the problem, the Lagrange principle is used.

Initial data for solving the problem: load weight G = 20 kN, torque M = 1 kNm, drum radius R2 = 0.4 m (double drum also has r2 = 0.2 m), angle α = 300 and sliding friction coefficient f = 0.5. Unnumbered blocks and rollers are considered weightless, and friction on the axes of the drum and blocks is neglected.

In the presence of friction, the problem of determining the maximum value of force F at which the mechanical system will be in equilibrium is solved.


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The book “Solving problem D4 option 16 task 2” by V.A. Dievsky. contains a detailed solution to problem D4, option 16, task 2, which may be useful to students and teachers involved in mathematics. The book presents step-by-step solutions, accompanied by detailed explanations and illustrations, which will help the reader better understand the material. In addition, the book contains many examples and exercises for independent solutions, which will allow the reader to consolidate the acquired knowledge.


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