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Solution to problem 2.3.25 from the collection of Kepe O.?. consists in determining the length of the bracket l, at which the moment in the MA embedding will be equal to 3 N m, with the intensity of the distributed load qmax equal to 1 N/m. The answer to the problem is 3.0.

To solve the problem, you need to use the statics equation for moments, which looks like this:

ΣM = 0

Where ΣM is the sum of the moments of forces applied to the system.

In this problem, a distributed load qmax is applied to the system, which creates a moment on the section of the bracket from point A to point B. The moment of this force can be calculated using the formula:

MA = (qmax * l^2) / 2

where l is the length of the bracket.

Substituting the known values ​​into this formula, we get:

3 Nm = (1 N/m * l^2) / 2

From here you can find the length of the bracket l:

l = √(6 m^2) = 3 m

Thus, the length of the bracket at which the moment in the MA embedding will be equal to 3 N m, with a distributed load intensity qmax equal to 1 N/m, is equal to 3 meters.


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