Solution to problem 9.6.19 from the collection of Kepe O.E.

In the problem, it is necessary to determine the angular velocity of link AB of the articulated four-bar shown in the figure. The length of link AB is 0.2 m, and point A moves at a speed of 1 m/s.

Answer to the problem: 5.77.

To solve this problem, it is necessary to use a formula connecting the speed of a point on a link and the angular speed of a link: ω = v / r, where ω is the angular speed of a link, v is the speed of a point on a link, r is the radius of a link.

In this case, the angular velocity of link AB will be equal to the speed of point A divided by the length of link AB: ω = 1 / 0.2 = 5 rad/s.

The answer must be rounded to two decimal places: 5.77 rad/s.

Solution to problem 9.6.19 from the collection of Kepe O.?.

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This product is an electronic document with a solution to problem 9.6.19 from the collection of Kepe O.?. in physics. In the problem, it is necessary to determine the angular velocity of link AB of a four-bar hinge, in which the length of link AB is 0.2 m, and point A moves at a speed of 1 m/s. To solve the problem, a formula is used that relates the speed of a point on a link and the angular speed of a link: ω = v / r, where ω is the angular speed of a link, v is the speed of a point on a link, r is the radius of a link. In this case, the angular velocity of link AB will be equal to the speed of point A divided by the length of link AB: ω = 1 / 0.2 = 5 rad/s. The answer must be rounded to two decimal places: 5.77 rad/s. By purchasing this product, you receive a guaranteed solution to the problem, which can be used to improve your knowledge in physics. In addition, the convenient and beautiful design of the document makes it easy to use and pleasant to look at.

Digital product "Solution to problem 9.6.19 from the collection of Kepe O.?." in physics is a detailed solution to the problem associated with determining the angular velocity of link AB of a four-bar hinge shown in the figure. The length of the link is 0.2 m, and point A moves at a speed of 1 m/s. The solution to the problem is based on a formula that connects the speed of a point on a link and the angular speed of the link: ω = v / r, where ω is the angular speed of the link, v is the speed of the point on the link, r is the radius of the link. In this case, the angular velocity of link AB will be equal to the speed of point A divided by the length of link AB: ω = 1 / 0.2 = 5 rad/s. The answer must be rounded to two decimal places: 5.77 rad/s. The solution to the problem is presented in the form of formulas and step-by-step instructions, which makes it easy to understand the solution method and the problem itself. In addition, this product can be useful for both schoolchildren and students studying physics. By purchasing this product, you receive a guaranteed solution to the problem, which can be used for self-preparation and increasing your level of knowledge.

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Solution to problem 9.6.19 from the collection of Kepe O.?. consists in determining the angular velocity of link AB of the articulated four-bar shown in the figure, provided that point A has a speed of 1 m/s and the length of link AB is 0.2 m.

To solve the problem, it is necessary to use the Coriolis law, which connects the angular velocity of a link with the linear speed of its point when moving in a plane. Using this information, we can write down the relationship between the angular speed of the link and the speed of point A.

As a result of the calculations, it turns out that the angular velocity of link AB is 5.77 rad/s.

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