Solution to problem 11.1.3 from the collection of Kepe O.E.

11.1.3 On an inclined plane, body 1 moves uniformly with a speed v = 2 m/s. Point M moves relative to body 1 according to the equation AM = 0.5t. If at t = 0 the xm coordinate is equal to 0, and the angles α and β are equal to 30°, then it is necessary to determine the xm coordinate of point M at the time t = 2 s. The answer is 2.96.

This problem is associated with the movement of body 1 on an inclined plane, as well as the movement of point M relative to this body. To solve the problem it is necessary to use the equations of motion, as well as knowledge of geometry. The result is the coordinate of point M at time t = 2 s.

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To solve the problem it is necessary to use the equations of motion and knowledge of geometry. Body 1 moves uniformly along an inclined plane with a speed v = 2 m/s, and point M moves relative to body 1 according to the equation AM = 0.5t. At t = 0, the coordinate xm = 0, and the angles α and β are equal to 30°. It is necessary to determine the coordinate xm of point M at time t = 2 s.

By purchasing our digital product, you will receive a ready-made solution to the problem that will help you better understand the physical laws associated with the movement of the body and solving problems on this topic. Beautiful html design of the product allows you to conveniently view and study the solution to the problem, as well as easily find the necessary information. Our product is comfortable and aesthetically pleasing, and will help you achieve your learning goals.

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This product is a solution to problem 11.1.3 from the collection of problems O.?. Kepe.

The problem considers the movement of body 1 along an inclined plane at a speed of 2 m/s, as well as the movement of point M relative to body 1 according to the equation AM = 0.5t. It is required to determine the coordinate xm of point M at time t = 2 s, if at t = 0 the coordinate xm = 0, angles α = β = 30°.

The solution to this problem consists of the sequential application of formulas for the kinematics of motion of the body and point M, as well as the application of geometric relationships to find the xm coordinate.

The answer to the problem is 2.96.

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