The three-link hinge ABC is used to hold a load that is suspended from the hinge bolt C. As a result of the action of the load, the rod AC is compressed by a force F2=25H. The angles ?=60o and ?=45o are already specified. It is assumed that the rods AC and BC are weightless. It is necessary to determine the force in the rod BC. The answer is 48.3.
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This product contains information on how, using the force F2=25H acting on the rod AC, to keep the load in balance at given angles ?=60o and ?=45o. The process of determining the force in the rod BC is described, provided that the rods AC and BC are considered weightless.
We provide you with the opportunity to purchase this solution to the problem in a beautifully designed html format that will allow you to easily read and use it to solve your problems. Don't miss the opportunity to purchase this digital product and simplify your life!
In our store you can purchase a detailed solution to problem 1.2.5 from the collection of Kepe O.?. The description of the solution will help you understand how, using the force F2=25H acting on the rod AC, you can keep the load in balance at given angles ?=60o and ?=45o. The product contains information on how to determine the force in rod BC, provided that rods AC and BC are considered weightless.
The provided solution is designed in a beautiful html format, which will allow you to easily read and use it to solve your problems. This digital product will help you simplify your life and save time when solving problems. Don't miss the opportunity to purchase this product and successfully solve the problem! The answer to the problem is 48.3.
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Solution to problem 1.2.5 from the collection of Kepe O.?. is associated with determining the force in the rod BC of the hinged three-link ABC, which holds the load in balance, suspended from the hinge bolt C. In this case, the rod AC is compressed by the force F2=25H, and the angles ?= 60o and ?=45o.
To solve the problem it is necessary to use the laws of equilibrium of a rigid body and Hooke's law. From the law of vertical equilibrium it follows that the sum of the vertical components of all forces acting on the three-link link is equal to zero. Then, using Hooke's law, it is necessary to determine the forces in the rods AC and BC. And finally, from the law of horizontal equilibrium, one can find the force in the rod BC.
The solution to this problem gives the answer equal to 48.3.
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