A pair of forces with a moment M = 200 N*m, p is applied to the beam AD

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Our digital goods store is pleased to present you a product that will help you understand mechanics!

The offered product contains a detailed solution to the mechanics problem associated with the AD beam. The problem considers a beam to which a pair of forces is applied with a moment M = 200 N*m, a distributed load of intensity q = 20 N/m and a force F. The product describes in detail how to determine what the force F should be in order for the moment in embedding A was equal to 650 N*m, provided that the dimensions AB = BC = CD = 2 m.

The product description is designed in a beautiful html code, which will allow you to conveniently and easily familiarize yourself with the contents of the product. Enjoy convenience and quality!

We present to you a product that will help you understand mechanics! This set contains a detailed solution to a mechanical problem involving beam AD.

The problem considers a beam to which a pair of forces is applied with a moment M = 200 Nm, distributed load with intensity q = 20 N/m and force F. The product describes in detail how to determine what the force F should be so that the moment in embedment A is equal to 650 Nm, provided that the dimensions AB = BC = CD = 2 m.

The solution contains the formulas and laws used in solving the problem, as well as the derivation of the calculation formula and the answer. The product description is designed in a beautiful html code, which allows you to conveniently and easily familiarize yourself with the contents of the product.

Don't hesitate to ask for help if you have any questions about the solution. We will be happy to help you understand the mechanics!


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This product is not a physical object, but rather a condition of a mechanical problem.

The problem statement refers to a beam AD to which a pair of forces is applied with a moment M = 200 Nm, distributed load with intensity q = 20 N/m and force F. It is required to find the force F, which is necessary to create a moment in embedment A equal to 650 Nm.

To solve this problem it is necessary to use the laws of mechanics. Newton's first law states that a body remains at rest or moves uniformly and in a straight line if no forces act on it or if the forces are balanced. Newton's second law formulates the relationship between force, body mass and its acceleration: F = ma, where F is force, m is body mass, a is acceleration. Newton's third law states that every action is accompanied by a reaction opposite in direction and equal in magnitude.

To solve the problem, it is necessary to find the force F using the formulas for finding the moment of force and the moment of inertia of the beam. To do this you can use the formula:

M = F * l,

where M is the moment of force, F is the applied force, l is the distance from the point of application of force to the axis of rotation (in this case, to embedment A).

It is also necessary to use the formula to find the moment of inertia of the beam:

I = (1/12) * m * l^2,

where I is the moment of inertia of the beam, m is the mass of the beam, l is the length of the beam.

After finding the moment of inertia of the beam, you can find the intensity q of the distributed load on the beam:

q = F / I.

Thus, to solve the problem, it is necessary to sequentially use formulas to find the moment of force, the moment of inertia of the beam and the intensity of the distributed load, and then solve the equation to find the force F:

M = F * l + q * I * l/2,

where M is the required moment in embedment A, l is the distance from the point of application of force to embedment A, q is the intensity of the distributed load, I is the moment of inertia of the beam.

The answer to the problem will be the force F that must be applied to create a moment in the seal A equal to 650 N*m.


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