A horizontal force F acts on the square. At what

There is a horizontal force F acting on the square. It is necessary to determine the location of support B at a distance h2 from the corner so that the reactions of supports A and B are equal. To solve the problem, the dimensions of the square are known: l = 0.3 m and h1 = 0.4 m.

Cargo code: 8675309

Product name: Solving the square problem

Do you want to solve square problems quickly and easily? Then our solution to the square problem is exactly what you need! Using our product, you can easily determine the location of support B at a distance h2 from the corner, when a horizontal force F acts on the square. The solution to the problem is based on the known dimensions of the square: l = 0.3 m and h1 = 0.4 m.

The product is supplied as an electronic file in PDF format, which you can download immediately after payment. In the file you will find a detailed description of the solution to the problem with step-by-step instructions and illustrations for better understanding.

Don't miss the opportunity to solve square problems easily and quickly!


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This product is a square on which a horizontal force F acts. The problem is to determine the distance h2 at which support B must be placed so that the reactions of supports A and B are the same. To solve the problem, the following parameters are used: dimensions l = 0.3 m, h1 = 0.4 m.

To solve the problem, you can use the law of moments, which states that the sum of the moments of forces acting on a body is equal to zero. In this case, the sum of the moments of forces must be equal to zero, since the square is in equilibrium.

Let's consider the moments of forces relative to point A, then we can write:

F * h1 = Rb * h2

where F is the horizontal force acting on the square, h1 is the distance from point A to the application of force F, Rb is the reaction of support B, h2 is the distance from point A to support B.

Since the support reactions must be equal, we can write:

Ra = Rb

where Ra is the reaction of support A.

Using the law of moments and the condition of equality of support reactions, we can express the distance h2:

h2 = (F * h1) / Ra

To calculate the support reaction A, you can use the vertical equilibrium condition:

Ra + Rb = F

From this relationship we can express Rb:

Rb = (F - Ra) / 2

Substituting the resulting expression for Rb into the formula for h2, we obtain:

h2 = (2 * F * h1) / (F - Ra)

Thus, to solve the problem it is necessary to calculate the reaction of support A and substitute its value into the formula for calculating the distance h2.


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