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Lecture 1
Lecture 1

... and it slides down the incline where the coefficient of kinetic friction is 0.3. It hits a spring with a spring constant of 500 N/m. While it is being acted upon by the spring, assume it is on a frictionless surface. a) How far does the block go up the plane on the rebound from the spring? b) How fa ...
Tejas Engineers Academy
Tejas Engineers Academy

Work Power Energy
Work Power Energy

Ch. 4 Energy - WordPress.com
Ch. 4 Energy - WordPress.com

... potential energy, the GPE of an object can be increased by increasing its height above the ground. • If two objects are at the same height, then the object with the larger mass has more gravitational potential energy. ...
6. The Impulse-Momentum Change Theorem
6. The Impulse-Momentum Change Theorem

... First, observe that the answers in the table above reveal that the third and fourth columns are always equal; that is, the impulse is always equal to the momentum change. Observe also that the if any two of the first three columns are known, then the remaining column can be computed. This is true be ...
Contents Syllabus
Contents Syllabus

Chapter 8
Chapter 8

Experimental determination of natural frequency and damping ratio
Experimental determination of natural frequency and damping ratio

... If excitation is harmonic, the system is forced to vibrate at excitation frequency. If the frequency of excitation coincides with one of the natural frequencies of the system, a condition of resonance is encountered and dangerously large oscillations may result, which results in failure of major str ...
Student Exploration Sheet: Growing Plants
Student Exploration Sheet: Growing Plants

... 3. Explain Newton’s third law. How does this warm-up illustrates the law? Then give a specific example of a force pair shown in the warm-up. __________________________________________________________________________ __________________________________________________________________________ _________ ...
Chapter 10 Rotational Motion
Chapter 10 Rotational Motion

... • An object that is rotating has rotational kinetic energy. If it is translating as well, the translational kinetic energy must be added to the rotational to find the total kinetic energy. • Angular momentum is • If the net torque on an object is zero, its angular momentum does not change. ...
PSE4_Lecture_Ch10 - Rotational Motion
PSE4_Lecture_Ch10 - Rotational Motion

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Chapter 11 RELATIVITY

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Momentum and Its Conservation

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Nonequilibrium translational effects in evaporation and condensation

PHYSICS 231 Review problems for midterm 1
PHYSICS 231 Review problems for midterm 1

... force is slowing it down. This goes on until it reaches the highest point, where the velocity/speed equals zero. The ball than moves down: the velocity becomes negative, but the speed (not a vector, just a positive number) increases. So answer c is correct. PHY 231 ...
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Lecture 12

... – The work done by the object (on something else) on a given path is equivalent to the work done by the something else on the object on its return trip. – This means that the net work done on the object over the closed loop is zero, which means, from the workenergy theorem, that the change in energy ...
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x - University Tutor

What is energy? - Horace Mann Webmail
What is energy? - Horace Mann Webmail

... potential energy, the GPE of an object can be increased by increasing its height above the ground. • If two objects are at the same height, then the object with the larger mass has more gravitational potential energy. ...
Dynamical relations in the system of two objects with internal
Dynamical relations in the system of two objects with internal

... principle, if interaction between them is known. On the other hand, Bertrand sets up an inverse problem of determining interaction with respect to known trajectories of motion of bodies ( [2]). As it is known, according to the Bertrand’s theorem only two types of central potentials, of Coulomb and h ...
Seesaws 9 Balanced Seesaw
Seesaws 9 Balanced Seesaw

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Chapter 8
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Chapter 13 Simple Harmonic Motion
Chapter 13 Simple Harmonic Motion

If a 0.150 kg baseball has a momentum of p = 6.90 kg.m/s as it is
If a 0.150 kg baseball has a momentum of p = 6.90 kg.m/s as it is

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Relativistic mechanics

In physics, relativistic mechanics refers to mechanics compatible with special relativity (SR) and general relativity (GR). It provides a non-quantum mechanical description of a system of particles, or of a fluid, in cases where the velocities of moving objects are comparable to the speed of light c. As a result, classical mechanics is extended correctly to particles traveling at high velocities and energies, and provides a consistent inclusion of electromagnetism with the mechanics of particles. This was not possible in Galilean relativity, where it would be permitted for particles and light to travel at any speed, including faster than light. The foundations of relativistic mechanics are the postulates of special relativity and general relativity. The unification of SR with quantum mechanics is relativistic quantum mechanics, while attempts for that of GR is quantum gravity, an unsolved problem in physics.As with classical mechanics, the subject can be divided into ""kinematics""; the description of motion by specifying positions, velocities and accelerations, and ""dynamics""; a full description by considering energies, momenta, and angular momenta and their conservation laws, and forces acting on particles or exerted by particles. There is however a subtlety; what appears to be ""moving"" and what is ""at rest""—which is termed by ""statics"" in classical mechanics—depends on the relative motion of observers who measure in frames of reference.Although some definitions and concepts from classical mechanics do carry over to SR, such as force as the time derivative of momentum (Newton's second law), the work done by a particle as the line integral of force exerted on the particle along a path, and power as the time derivative of work done, there are a number of significant modifications to the remaining definitions and formulae. SR states that motion is relative and the laws of physics are the same for all experimenters irrespective of their inertial reference frames. In addition to modifying notions of space and time, SR forces one to reconsider the concepts of mass, momentum, and energy all of which are important constructs in Newtonian mechanics. SR shows that these concepts are all different aspects of the same physical quantity in much the same way that it shows space and time to be interrelated. Consequently, another modification is the concept of the center of mass of a system, which is straightforward to define in classical mechanics but much less obvious in relativity - see relativistic center of mass for details.The equations become more complicated in the more familiar three-dimensional vector calculus formalism, due to the nonlinearity in the Lorentz factor, which accurately accounts for relativistic velocity dependence and the speed limit of all particles and fields. However, they have a simpler and elegant form in four-dimensional spacetime, which includes flat Minkowski space (SR) and curved spacetime (GR), because three-dimensional vectors derived from space and scalars derived from time can be collected into four vectors, or four-dimensional tensors. However, the six component angular momentum tensor is sometimes called a bivector because in the 3D viewpoint it is two vectors (one of these, the conventional angular momentum, being an axial vector).
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