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  1. F is applied to a system, the kinetic energy and the momentum undergo change according to the following equations: ~p = ~p 2 ~p 1 = X F~ t K = K 2 K 1 = X ~F ~s 1.2 Relationship Between Kinetic Energy and Momentum As you can see from the above equation, the P~ F (the net force) forms a rela-tionship between the change in momentum and the change ...

  2. d1 and d2 represent two different distances that object one or two are from the fulcrum or rotational point. d : distance between objects (m) m2 : mass two. π : pie (3.14 rounded) G : universal gravitation constant. Fg : Force of Gravity (N)

  3. Introduction to Classical Mechanics With Problems and Solutions. This textbook covers all the standard introductory topics in classical mechanics, including Newton’s laws, oscillations, energy, momentum, angular momentum, planetary motion, and special relativity.

  4. • An integral is the space under a graph of an equation, the opposite of a derivative. For example: W= Z F(x)dx You can think of work as the area under the curve of the force vs. distance graph. • The notation ¨xrepresent d2x dt2. • Always draw a free body diagram when doing dynamics problems! 14

  5. Kinematic equations relate the variables of motion to one another. Each equation contains four variables. The variables include acceleration (a), time (t), displacement (d), final velocity (vf), and initial velocity (vi).

  6. f k is the force of kinetic friction (in the –x direction), F N is the vertical normal force exerted by the floor (in the + y direction), and mg G is the force of gravity. The magnitud e of the force of friction is given by Eq. 6 -2: f k = k F N. Applying Newton’s second law to the x and y axes, we obtain 0 k N F f ma F mg respectively.

  7. Now, anyone with internet access and a web browser can enjoy reading2 a high quality up-to-date copy of Feynman's legendary lectures. This edition has been designed for ease of reading on devices of any size or shape; text, figures and equations can all be zoomed without degradation. 3. Volume I.

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