Solution to problem 15.6.7 from the collection of Kepe O.E.

Problem 15.6.7 considers a pendulum and a uniform rod. The pendulum has mass m and length l, and the rod has mass 2m and length 2l. The bodies are released without initial speed from given positions, as shown in the figure. It is necessary to determine the number of the body whose center of mass has a higher speed in the lower position. The answer is body number 1.

Solution to problem 15.6.7 from the collection of Kepe O.?.

We present to your attention the solution to problem 15.6.7 from the collection of Kepe O.?. This digital product contains a detailed solution to a physics problem that involves a pendulum and a uniform rod. Problem number 15.6.7 has the following data: the pendulum has mass m and length l, and the rod has mass 2m and length 2l. Bodies are released without initial speed from specified positions. It is necessary to determine the number of the body whose center of mass has a higher speed in the lower position.

This solution is presented in the form of a beautifully designed html file, which allows you to conveniently view and study the material on any device. In addition, you can easily print the solution and use it to prepare for exams or competitions.

Purchase our digital product and receive high-quality solutions to problems from the collection of Kepe O.?. in a format convenient for you!

Price: 99 rub.

Digital product "Solution to problem 15.6.7 from the collection of Kepe O.?." contains a detailed solution to a physics problem involving a mathematical pendulum and a uniform rod. The problem considers bodies with given parameters: a pendulum of mass m and length l, and a homogeneous rod of mass 2m and length 2l. The bodies are released without initial velocity from given positions, as shown in the figure in the problem. It is necessary to determine the number of the body whose center of mass will have a higher speed in the lower position. The answer is body number 1.

The solution to the problem is presented in the form of a beautifully designed html file, which allows you to conveniently view and study the material on any device. You can also easily print the solution and use it to prepare for exams or competitions. By purchasing this digital product, you receive a high-quality solution to the problem from the collection of Kepe O.?. in a format convenient for you. The price of the product is 99 rubles.

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Solution to problem 15.6.7 from the collection of Kepe O.?. consists in determining the body whose center of mass velocity will be greater in the lower position. To do this, it is necessary to consider two bodies: a mathematical pendulum of mass m and length l and a homogeneous rod of mass 2m and length 2l, released without an initial speed from the positions specified in the figure.

To determine the speed of the center of mass of each body, it is necessary to use the laws of conservation of energy and angular momentum. After solving the equations, we can conclude that the speed of the center of mass of the mathematical pendulum will be greater in the lower position, that is, the answer is body No. 1.

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