Liner Momentum Power Point
... This is first a conservation of momentum problem (how fast does the combination of bullet and bob go after the collision) Then it is a conservation of energy problem. ...
... This is first a conservation of momentum problem (how fast does the combination of bullet and bob go after the collision) Then it is a conservation of energy problem. ...
Angular Momentum about Center of Mass
... the axle is suspended from a string of length s . The wheel is set into motion so that it executes uniform precession in the horizontal plane. The string makes an angle with the vertical. The wheel has mass M and moment of inertia about its center of mass I cm . Its sp in angular speed is . Negl ...
... the axle is suspended from a string of length s . The wheel is set into motion so that it executes uniform precession in the horizontal plane. The string makes an angle with the vertical. The wheel has mass M and moment of inertia about its center of mass I cm . Its sp in angular speed is . Negl ...
Force II PPT
... or pm. Friday we worked through example K and N. Have Notes II out You will have a quiz Wednesday over Newton’s Laws at the end of the period. No ...
... or pm. Friday we worked through example K and N. Have Notes II out You will have a quiz Wednesday over Newton’s Laws at the end of the period. No ...
ID_newton4_060906a - Swift Education and Public Outreach
... This tells us two things. One is that the speed at which an object falls does not depend on its mass. The second is that if the acceleration due to gravity were different (say, on another planet) you’d weigh a different amount. These two concepts are the basis of this exercise. Additional Background ...
... This tells us two things. One is that the speed at which an object falls does not depend on its mass. The second is that if the acceleration due to gravity were different (say, on another planet) you’d weigh a different amount. These two concepts are the basis of this exercise. Additional Background ...
PC4262 Remote Sensing - Centre for Remote Imaging, Sensing and
... satellite at any instant t can be evaluated. In practice, evaluating the integrals in (3) and (4) is not straightforward. Note that the acceleration vector is expressed in terms of the instantaneous position vector. To carry out the integration over time would require the position vector to be known ...
... satellite at any instant t can be evaluated. In practice, evaluating the integrals in (3) and (4) is not straightforward. Note that the acceleration vector is expressed in terms of the instantaneous position vector. To carry out the integration over time would require the position vector to be known ...
Acutus Mens first term 2010-2011
... Total energy of motion (KE) and position (PE) All KE due to random movement of particles (heat). Energy of a compound as atoms rearrange (food). Energy of moving electrons. Sound energy travels by vibrating particles. Sound cannot travel in space since it is a vacuum. Light can travel through any ma ...
... Total energy of motion (KE) and position (PE) All KE due to random movement of particles (heat). Energy of a compound as atoms rearrange (food). Energy of moving electrons. Sound energy travels by vibrating particles. Sound cannot travel in space since it is a vacuum. Light can travel through any ma ...
Newton’s First Law - Miss Gray's Superb Science Site
... Ticket out the Door 1. Edwardo applies a 4.25-N rightward force to a 0.765-kg book to accelerate it across a table top. The coefficient of friction between the book and the tabletop is 0.410. Determine the acceleration of the book. 2. In a physics lab, Kate and Rob use a hanging mass and pulley sys ...
... Ticket out the Door 1. Edwardo applies a 4.25-N rightward force to a 0.765-kg book to accelerate it across a table top. The coefficient of friction between the book and the tabletop is 0.410. Determine the acceleration of the book. 2. In a physics lab, Kate and Rob use a hanging mass and pulley sys ...
Friction
... Objects on an incline will often stay put. There must be a force that holds the object in place. ...
... Objects on an incline will often stay put. There must be a force that holds the object in place. ...
January 06
... find the tension. The dynamics and kinematics of a particle with acceleration given in vector form. Many candidates scored marks only in parts (i) and (ii) as they wrongly applied the constant acceleration results in part (iii) In this part and part (ii), some candidates ‘lost’ the vector notation. ...
... find the tension. The dynamics and kinematics of a particle with acceleration given in vector form. Many candidates scored marks only in parts (i) and (ii) as they wrongly applied the constant acceleration results in part (iii) In this part and part (ii), some candidates ‘lost’ the vector notation. ...
PHYS 211 – MT3 Fall 2012 Sample 2
... A. T or F: If the dot product of two nonzero vectors is zero, the vectors must be perpendicular to each other. B. T or F: If two nonzero vectors point in the same direction, their dot product must be zero. C. T or F: The value of the dot product of two vectors depends on the particular coordinate sy ...
... A. T or F: If the dot product of two nonzero vectors is zero, the vectors must be perpendicular to each other. B. T or F: If two nonzero vectors point in the same direction, their dot product must be zero. C. T or F: The value of the dot product of two vectors depends on the particular coordinate sy ...
Magnetic Flux - Madison Public Schools
... Then, write an expression for the radius of the arc made by each. ...
... Then, write an expression for the radius of the arc made by each. ...
Dynamics
... 8) Identify forces acting on an object and draw free body diagram(s) representing the forces acting on the object (for cases involving forces acting in at most two dimensions) 9) Describe and use the concept of weight as the effect of a gravitational field on a mass. 10) Define linear momentum as th ...
... 8) Identify forces acting on an object and draw free body diagram(s) representing the forces acting on the object (for cases involving forces acting in at most two dimensions) 9) Describe and use the concept of weight as the effect of a gravitational field on a mass. 10) Define linear momentum as th ...
Wednesday, Nov. 6, 2002
... Rolling Motion of a Rigid Body Total Kinetic Energy of a Rolling Rigid Body Kinetic Energy of a Rolling Sphere Torque and Vector Product Properties of Vector Product ...
... Rolling Motion of a Rigid Body Total Kinetic Energy of a Rolling Rigid Body Kinetic Energy of a Rolling Sphere Torque and Vector Product Properties of Vector Product ...
CP7e: Ch. 7 Problems
... way that a car will not have to rely on friction to round the curve without skidding. He does so by banking the road in such a way that the force causing the centripetal acceleration will be supplied by the component of the normal force toward the center of the circular path. (a) Show that, for a gi ...
... way that a car will not have to rely on friction to round the curve without skidding. He does so by banking the road in such a way that the force causing the centripetal acceleration will be supplied by the component of the normal force toward the center of the circular path. (a) Show that, for a gi ...
Classical central-force problem
In classical mechanics, the central-force problem is to determine the motion of a particle under the influence of a single central force. A central force is a force that points from the particle directly towards (or directly away from) a fixed point in space, the center, and whose magnitude only depends on the distance of the object to the center. In many important cases, the problem can be solved analytically, i.e., in terms of well-studied functions such as trigonometric functions.The solution of this problem is important to classical physics, since many naturally occurring forces are central. Examples include gravity and electromagnetism as described by Newton's law of universal gravitation and Coulomb's law, respectively. The problem is also important because some more complicated problems in classical physics (such as the two-body problem with forces along the line connecting the two bodies) can be reduced to a central-force problem. Finally, the solution to the central-force problem often makes a good initial approximation of the true motion, as in calculating the motion of the planets in the Solar System.