Solution to problem 7.4.11 from the collection of Kepe O.E.

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"Solution to problem 7.4.11 from the collection of Kepe O.?." is a digital product that represents a solution to a specific problem from the collection O.?. Kepe. This product is intended for those who are learning mathematics and need help with problem solving.

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"Solution to problem 7.4.11 from the collection of Kepe O.?." is a digital product that contains a complete solution to the problem from the collection O.?. Kepe for those who are studying mathematics and need help with problem solving. The solution includes a detailed description of the solution steps and the answer to the problem.

In this problem, you need to find the moment in time when the acceleration of the point is 7 cm/s². To do this, you need to differentiate the equations of motion of a point twice over time and substitute the values ​​into the resulting expression for acceleration. The solution to this problem is contained in the product "Solution to problem 7.4.11 from the collection of Kepe O.?." and the answer is t = 3.19 seconds.

The product design is made in HTML format, which makes it convenient and pleasant to use. This digital product can be useful for students, teachers and anyone who is interested in mathematics and wants to improve their knowledge and skills in this field.

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Solution to problem 7.4.11 from the collection of Kepe O.?. consists in determining the moment in time when the acceleration of a point moving according to the given equations is equal to 7 cm/s2.

To solve the problem, it is necessary to calculate the derivative of the point's velocity equation with respect to time, and then the derivative of the coordinate equation with respect to time to determine the point's acceleration.

After this, it is necessary to solve the equation obtained by equating the acceleration to 7 cm/s2, relative to time t.

So, having solved the problem, you can get the answer: the moment of time t, at which the acceleration of the point is 7 cm/s2, is 3.19 seconds.

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