Solution C1-64 (Figure C1.6 condition 4 S.M. Targ 1989)

Solving a problem in mechanics from the book by S.M. Targa "Physics Problem Book" issue C1, problem 64.

Figures C1.0-C1.9 (see Table C1) show a rigid frame in a vertical plane, hinged at point A and attached at point B either to a weightless rod with hinges at the ends, or to a hinged support on rollers. A cable is attached to point C of the frame, thrown over a block and carrying at the end a load weighing P = 25 kN. The frame is acted upon by a pair of forces with a moment M = 100 kN m and two forces, the values, directions and points of application of which are indicated in the table (for example, in conditions No. 1, the frame is acted upon by a force F2 at an angle of 15° to the horizontal axis, applied at the point D, and a force F3 at an angle of 60° to the horizontal axis applied at point E, etc.). It is necessary to determine the reactions of the connections at points A and B caused by the acting loads. For calculations we take a = 0.5 m.

Task code: S1-64.

Our digital goods store is pleased to present you a unique product - a solution to problem C1-64 from the book by S.M. Targa "Physics Problem Book" issue C1. Figure C1.6 condition 4 S.M. Targ 1989

This digital product contains a solution to a mechanics problem with a beautiful html design. On the page you will find detailed information about the problem, including a drawing, problem conditions and a table indicating the values, directions and points of application of the acting forces.

Our solution will help you quickly and easily understand how to calculate the reaction of connections at points A and B in the presence of existing loads. When calculating, it is necessary to take a = 0.5 m.

By purchasing this product, you gain access to useful information that can be used for educational purposes, as well as in professional activities in the field of mechanics.

Solution C1-64 (Figure C1.6 condition 4 S.M. Targ 1989) is a digital product that represents a solution to a problem in mechanics from the book by S.M. Targa "Physics Problem Book" issue C1, problem 64. The problem shows a rigid frame in a vertical plane, hinged at point A and attached at point B either to a weightless rod with hinges at the ends, or to a hinged support on rollers. A cable is attached to point C of the frame, thrown over a block and carrying at the end a load weighing P = 25 kN. The frame is acted upon by a pair of forces with a moment M = 100 kN m and two forces, the values, directions and points of application of which are indicated in the table of problem conditions.

The solution to the problem contains a detailed description of the algorithm for calculating the reactions of connections at points A and B caused by acting loads. On the page with the solution to the problem there is a drawing, a condition of the problem and a table indicating the values, directions and points of application of the acting forces. When making calculations, it is necessary to take a = 0.5 m. This digital product can be used for educational purposes, as well as in professional activities in the field of mechanics.


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The C1-64 solution is a rigid frame located in a vertical plane. The frame is hinged at point A and attached at point B either to a weightless rod with hinges at the ends, or to a hinged support on rollers. A cable is attached to the frame, thrown over a block and carrying at the end a load weighing P = 25 kN.

The frame is acted upon by a pair of forces with a moment M = 100 kN m and two forces, the values, directions and points of application of which are indicated in the table (for example, in conditions No. 1, the frame is acted upon by a force F2 at an angle of 15° to the horizontal axis, applied at the point D and a force F3 at an angle of 60° to the horizontal axis applied at point E, etc.).

It is necessary to determine the reactions of the connections at points A and B caused by the acting loads. In the final calculations, a = 0.5 m is taken. The solution can be obtained by applying equilibrium equations for the system of forces and moments acting on the frame.


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