Solution to problem 5.1.5 from the collection of Kepe O.E.

5.1.5. If point A is the axis of rotation of the parallelepiped, then the moment of force F acting on it will be equal to 50 Nm and directed along the diagonal AC. To determine the moment of this force relative to the Oz axis, provided that OA is equal to 0.3 m and AC is equal to 0.5 m, it is necessary to perform calculations. The result will be 30.

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In the digital goods store you can purchase the solution to problem 5.1.5 from the collection of Kepe O.?. This task is to determine the moment of force F relative to the Oz axis of the parallelepiped, if point A is its axis of rotation, and the moment of force F is modulo 50 Nm and directed diagonally AC, OA = 0.3 m and AC = 0.5 m. The solution to this problem is presented in the form of a convenient and practical electronic version, made in a beautiful html code. This can be especially useful for students and teachers studying physics and mathematics. You can easily save the file with the solution to the problem on your device and have access to it at any convenient time. By purchasing the solution to problem 5.1.5 from the collection of Kepe O.?., you receive a convenient and reliable digital product that will help you successfully solve the problem and gain the necessary knowledge in the field of physics and mathematics.


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Problem 5.1.5 from the collection of Kepe O.?. consists in determining the moment of force F relative to the Oz axis. It is known that the modulus of the moment of force F relative to point A is equal to 50 Nm and is directed along the diagonal AC of the parallelepiped. The values ​​of OA and AC are also given, equal to 0.3 m and 0.5 m, respectively. It is necessary to solve the problem and determine the value of the moment of force F relative to the Oz axis. The answer is 30.


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  3. Many thanks to the author for such a convenient and understandable approach to solving problems.
  4. This digital product has become an indispensable tool in my exam preparation.
  5. Problem 5.1.5 is solved so clearly and clearly that even a beginner in mathematics can understand it.
  6. Solving this problem helped me better understand the theory that I studied in the textbook.
  7. A very convenient and quick solution to the problem, which saved me a lot of time.
  8. I highly recommend this digital product to anyone learning math or preparing for exams.
  9. Many thanks to the author for such useful and informative material.
  10. Purchasing this digital product is a great investment in your education and future.



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