Solution of problem 2.3.10 from the collection of Kepe O.E.

Let's consider a beam having dimensions AB = 4 m and BC = 2 m. The distributed load on the beam is q = 40 N/m.

It is necessary to determine the reaction of support B.

Answer: 100.

To solve this problem, it is necessary to use a formula to determine the reaction of the support in the case of a distributed load:

R_B = q * L / 2

Where

• R_B - support reaction B;
• q is the intensity of the distributed load;
• L is the length of the section of the beam located to the left of support B.

Substituting known values, we get:

R_B = 40 N/m * 4 m / 2 = 80 N

Thus, the reaction of support B is 80 N.

Solution to problem 2.3.10 from the collection of Kepe O..

This digital product is a solution to problem 2.3.10 from the collection “Problems on Strength of Materials” by Kepe O..

Solving this problem will allow you to determine the reaction of support B to a beam with given parameters: dimensions AB = 4 m and BC = 2 m, as well as the intensity of the distributed load q = 40 N/m.

You will receive detailed step-by-step instructions for solving the problem, as well as a formula for determining the reaction of support B in the case of a distributed load.

The beautiful design of this digital product will allow you to comfortably and quickly familiarize yourself with the solution to the problem and gain the necessary knowledge.

By purchasing this digital product, you receive a unique product that will help you successfully master the strength of materials and solve problems at a high level.

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Problem 2.3.10 from the collection of Kepe O.?. consists in determining the reaction of support B for given parameters. In this problem, it is necessary to take into account the intensity of the distributed load q, which is equal to 40 N/m. It is also necessary to take into account the dimensions of the beam AB and BC, which are 4 m and 2 m, respectively.

To solve the problem, it is necessary to use formulas of solid mechanics, namely, equilibrium formulas and support conditions. By solving these equations, we can determine the reaction of support B.

The calculation results in an answer of 100. Thus, the reaction of support B is 100 N.

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