Solution to problem 11.4.3 from the collection of Kepe O.E.

11.4.3 Along the side of a triangle rotating around side AB with an angular velocity ω = 8 rad/s, point M moves with a relative speed vr = 4 m/s. Determine the Coriolis acceleration modulus of point M. (Answer 64)

Problem 11.4.3 is to determine the Coriolis acceleration modulus of a point M moving along the side of a triangle that rotates around side AB with an angular velocity ω = 8 rad/s, with a relative speed vr = 4 m/s. Having solved the problem, we get the answer 64.

To solve the problem you need to use the formula:

ak = 2ωvr,

where ak is the Coriolis acceleration, ω is the angular velocity of rotation of the triangle around side AB, vр is the relative speed of point M.

Substituting the values, we get:

ak = 2 * 8 * 4 = 64 (m/s^2).

Thus, the Coriolis acceleration modulus of point M is 64 m/s^2.

Solution to problem 11.4.3 from the collection of Kepe O.?.

This digital product is a solution to problem 11.4.3 from the collection of Kepe O.?., which is a popular textbook for students and schoolchildren studying physics. The solution to the problem is presented in the form of a detailed description of the solution algorithm and calculations, and is also accompanied by graphic diagrams and formulas.

Problem 11.4.3 is to determine the Coriolis acceleration modulus of a point M moving along the side of a triangle that rotates around side AB with an angular velocity ω = 8 rad/s, with a relative speed vr = 4 m/s.

Having solved the problem, you will receive the answer 64. The solution is suitable for use as educational material or for self-preparation for exams.

This digital product is presented in PDF format and is available for download immediately after purchase. You can also save it to your computer or mobile device for later use.

Don't miss the chance to purchase this useful solution to the problem from the collection of Kepe O.?. and improve your knowledge in physics!

This product is a solution to problem 11.4.3 from the collection of Kepe O.?. in physics. The problem is to determine the Coriolis acceleration modulus of a point M moving along the side of a triangle, which rotates around side AB with an angular velocity ω = 8 rad/s, with a relative speed vr = 4 m/s. The solution to the problem is presented in PDF format and includes a detailed description of the solution algorithm, calculations, graphic diagrams and formulas.

To solve the problem, it is necessary to use the formula: aк = 2ωvр, where aк is the Coriolis acceleration, ω is the angular velocity of rotation of the triangle around side AB, vр is the relative speed of point M. Substituting the known values, we get: aк = 2 * 8 * 4 = 64 ( m/s^2).

The solution to this problem is suitable for use as educational material or for self-preparation for exams. After purchasing a product, you can download it in PDF format and save it on your computer or mobile device for later use. Don't miss the opportunity to purchase this useful solution to the problem and improve your knowledge of physics! The answer to problem 11.4.3 from the collection of Kepe O.?. equals 64.

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Solution to problem 11.4.3 from the collection of Kepe O.?. consists in determining the Coriolis acceleration modulus of a point M moving along the side of a triangle, which rotates around side AB with an angular velocity ω = 8 rad/s. From the conditions of the problem we know the value of the relative speed of point M, which is equal to 4 m/s.

To determine the Coriolis acceleration modulus, you must use the formula:

aк = 2 * vr * ω,

where ak is the Coriolis acceleration modulus, vr is the relative velocity of point M, and ω is the angular velocity of rotation of the triangle around side AB.

Substituting the known values, we get:

a = 2 * 4 m/s * 8 rad/s = 64 m/s².

Thus, the Coriolis acceleration module of point M is 64 m/s², which is the answer to the problem.

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