Solution of problem 3.2.19 from the collection of Kepe O.E.

3.2.19 At point B, homogeneous beam 2 with a mass of 400 N rests freely on a homogeneous beam 1. For the moment in embedding A to be 265 N m with dimensions AB = 1 m, BC = 0.8 m, it is necessary that the weight of beam 1 be equal to 72.2 N.

Solution to problem 3.2.19 from the collection of Kepe O.?.

We present to you the solution to problem 3.2.19 from the collection of Kepe O.?., completed by our experienced specialists. This digital product is a great tool for students and teachers learning physics. The solution to the problem is presented in a clear and concise form, with a step-by-step description of all the necessary actions.

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Product description:

We present to you the solution to problem 3.2.19 from the collection of Kepe O.?., completed by our experienced specialists. This digital product is intended for students and teachers studying physics.

The problem is formulated as follows: at point B, a homogeneous beam 2 weighing 400 N rests freely on a homogeneous beam 1. For the moment in embedding A to be 265 N m with dimensions AB = 1 m, BC = 0.8 m, it is necessary that the weight of the beam 1 was equal to 72.2 N.

The solution to the problem is presented in a clear and concise form with a step-by-step description of all necessary actions. By purchasing this product, you will have full access to solving the problem at any time. We guarantee high quality product and fast delivery.

Don't miss the opportunity to purchase this unique solution to the problem and improve your knowledge in the field of physics right now!

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The product in this case is the solution to problem 3.2.19 from the collection of Kepe O.?. The task is to determine the weight of a homogeneous beam on which a homogeneous beam rests freely so that the moment at embedment A is equal to 265 Nm. The dimensions AB and BC are 1 m and 0.8 m, respectively, and the weight of the beam is 400 N.

The answer to the problem is 72.2 and was obtained by solving the equilibrium equations and using the formula to calculate the moment of force. Solving this problem can be useful for students and people studying physics and solid mechanics, as well as for professionals working in fields related to the design and analysis of structures.

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