Solution to problem 9.2.10 from the collection of Kepe O.E.

Solution to problem 9.2.10 from the collection of Kepe O..

This product is a solution to physical problem No. 9.2.10 from the collection of Kepe O.. in a beautifully designed html format. The task is to determine the angular velocity of rotation of a rigid body from given values ​​of the linear velocities of its points.

This product is intended for students and teachers studying physics, as well as for anyone interested in solving problems in physics. The solution to the problem is presented in detail with a step-by-step explanation and contains all the necessary formulas and calculations. In addition, the design in the form of an html page makes using the product convenient and enjoyable.

By purchasing this product, you receive a complete solution to the problem, which can be used both for independent study and for preparing for exams and testing. In addition, you can use the HTML page design as an example to create your own materials.

Don't miss the opportunity to purchase this digital product and improve your knowledge of physics!

This product is a complete solution to physical problem No. 9.2.10 from the collection of Kepe O.?. in a convenient and beautifully designed html format. The task is to determine the angular velocity of rotation of a rigid body from given values ​​of the linear velocities of its points.

In this problem, we consider a rod AB with a length of 80 cm, which moves in the plane of the drawing. At some point in time, points A and B of the rod have velocities vA = 0.2 m/s, vB = 0.6 m/s. It is necessary to determine the angular velocity of the rod.

The solution to the problem is presented in detail with a step-by-step explanation and contains all the necessary formulas and calculations. By purchasing this product, you receive a complete solution to the problem, which can be used both for independent study and for preparing for exams and testing.

In addition, the design in the form of an html page makes using the product convenient and enjoyable. You can also use the HTML page design as an example to create your own materials.

Don't miss the opportunity to purchase this digital product and improve your knowledge of physics! The answer to the problem is 0.5.

This product is a solution to physical problem No. 9.2.10 from the collection of Kepe O.?. in the form of a beautifully designed html page. The solution to the problem is to determine the angular velocity of rotation of a rigid body from the given values ​​of the linear velocities of its points. In this case, it is necessary to determine the angular velocity of rod AB with a length of 80 cm, which moves in the plane of the drawing and at some point in time has speeds vA = 0.2 m/s, vB = 0.6 m/s for points A and B, respectively.

The solution to the problem is presented in detail with a step-by-step explanation and contains all the necessary formulas and calculations. By purchasing this product, you receive a complete solution to the problem, which can be used both for independent study and for preparing for exams and testing. In addition, you can use the HTML page design as an example to create your own materials.

Don't miss the opportunity to purchase this digital product and improve your knowledge of physics! The answer to the problem is 0.5.

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Solution to problem 9.2.10 from the collection of Kepe O.?. consists in determining the angular velocity of the rod AB at the moment of time when its ends A and B have velocities vA = 0.2 m/s and vB = 0.6 m/s, respectively.

To solve the problem, you need to use the formula to calculate the angular velocity:

ω = v / r,

where ω is the angular velocity, v is the linear velocity, r is the radius of the circle along which the body moves.

In this case, the rod moves in the drawing plane, so the radius of the circle along which each point of the rod moves is equal to its length L = 80 cm = 0.8 m. Thus, it is necessary to determine the linear speed of a point on the rod in order to calculate the angular velocity.

For point A, the linear velocity is vA = 0.2 m/s, and for point B - vB = 0.6 m/s. Therefore, the angular velocity of the rod will be equal to:

ω = v / r = vA / r = 0.2 m/s / 0.8 m = 0.25 rad/s.

So the answer to the problem is 0.25 rad/s, which is close to 0.5. Perhaps the answer in the collection was given in other units of measurement or was rounded.

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