Solution to problem 11.2.22 from the collection of Kepe O.E.

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"Solution to problem 11.2.22 from the collection of Kepe O.?." is a digital product that represents a solution to a specific mathematical problem from the collection of problems O.?. Kepe. This product can be useful for students and teachers who are involved in learning mathematics and solving problems.

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In general, "Solution to problem 11.2.22 from the collection of Kepe O.?." is a useful and informative digital product that will help students and teachers successfully solve mathematical problems and cope with tasks in their studies and work.

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Solution to problem 11.2.22 from the collection of Kepe O.?. associated with determining the speed of the slider 2 relative to the slide 3 under given conditions. The problem statement specifies the parameters of crank 1: length OA is equal to 0.1 m, and the angular velocity of rotation ω1 is equal to 5 rad/s around the axis O. It is necessary to determine the speed of the slider 2 relative to the slide 3 in the position indicated in the figure.

To solve the problem, it is necessary to use formulas that describe the movement of the crank and slider. According to Cuno's law, the speed of a point on a rigid body is equal to the product of the angular velocity of the body and the distance from the axis of rotation to the point. Thus, to find the speed of slider 2 relative to slider 3, it is necessary to determine the speed of point A on crank 1, which corresponds to the position of slider 2. Then you need to find the speed of point D on slider 3, which is in contact with slider 2. The difference in the speeds of points A and D will give the required speed of the slider 2 relative to the slide 3.

Thus, the solution to problem 11.2.22 from the collection of Kepe O.?. requires the use of formulas describing the movement of the crank and slider, as well as Cuno’s law to determine the speed of points on solid bodies. The solution to the problem will depend on the specific values ​​of the crank and slider parameters specified in the condition. The answer to the problem is the number 0.5.

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