Solution to problem 18.2.6 from the collection of Kepe O.E.

18.2.6 Determine the relationship between possible movements ?s_A points A of the crank OA and ?s_c point C of the slider if length OB = AB. (Answer 2)

To solve this problem it is necessary to use the graphical method. The figure shows the crank OA and the slider C, connected by a hinge at point B. When the slider moves a distance ?s_c, the crank will rotate through a certain angle and point A will move by a distance ?s_A. Since the lengths OB and AB are equal, the triangle OVA is isosceles, and the angle between OA and BA is equal to the angle between OB and BA. Thus the relation ?s_A to ?s_c is equal to the ratio of the distance between points O and B to the distance between points B and C. Since OB = AB, this ratio is equal to 2.

Solution to problem 18.2.6 from the collection of Kepe O..

that digital product is a solution to problem 18.2.6 from the collection of Kepe O.. on the theory of mechanisms and machines. This product is intended for students and teachers studying this topic and wishing to deepen their knowledge and practical skills in this area.

The solution to the problem is presented in a beautifully designed html format, which allows you to conveniently view and study the content. To solve the problem, a graphical method is used and the solution process is described in detail. This product can be useful for both beginners and experienced students and teachers who want to expand their knowledge in the field of mechanisms and machines.

By purchasing this digital product, you get access to a high-quality solution to the problem that will help you better understand the theory and improve practical skills in this area.

The digital product is a solution to problem 18.2.6 from the collection of Kepe O.?. on the theory of mechanisms and machines. This product is intended for students and teachers studying this topic and wishing to deepen their knowledge and practical skills in this area.

The solution to the problem is presented in a beautifully designed HTML format, which allows you to conveniently view and study the content. To solve the problem, a graphical method is used and the solution process is described in detail.

In the problem, it is necessary to determine the relationship between the possible displacements ?sA of point A of the crank OA and ?sc of point C of the slider, if length OB = AB. To solve the problem, it is necessary to use the graphical method presented in the image of the crank OA and the slider C, connected by a hinge at point B.

When the slider moves a distance ?sc, the crank will rotate through a certain angle and point A will shift by a distance ?sA. Since the lengths OB and AB are equal, the triangle OVA is isosceles, and the angle between OA and BA is equal to the angle between OB and BA. Thus, the ratio ?sA to ?sc is equal to the ratio of the distance between points O and B to the distance between points B and C. Since OB = AB, this ratio is equal to 2.

By purchasing this digital product, you get access to a high-quality solution to the problem that will help you better understand the theory and improve practical skills in this area. The product can be useful for both beginners and experienced students and teachers.

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Problem 18.2.6 from the collection of Kepe O.?. consists in determining the relationship between the possible movements of points A and C of two mechanisms - the crank OA and the slider, respectively. The problem statement states that the lengths of OB and AB are equal. The answer to the problem is 2.

To solve this problem it is necessary to use knowledge from mechanics and kinematics. The answer to the problem can be obtained using the relationship between the velocities of points A and C, which is determined by the formula:

?VA = r * ?w ?VC = ?w * (r + l)

where ?VA and ?VC are the speeds of points A and C, r is the radius of the crank, l is the length of the connecting rod, ?w is the angular velocity of the crank.

Next, it is necessary to determine the ratio of ?VA to ?VC, which will give the answer to the problem.

Thus, problem 18.2.6 from the collection of Kepe O.?. is associated with the kinematics of mechanisms and requires the application of appropriate formulas and laws of mechanics to solve it.

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