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Review Session Final for CE2120-001. Dr. Zhang Spring 2014 4/30/2014. Final Exam. Event: CE2120-001 Final Exam Time: 8:00 am-10:00 am Date: Wed. May 7, 2014 Location: Cast 212. Evaluation & Survey. TA evaluation form SET(Student Evaluation of Teaching) survey. Jin Zhu
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Review Session Final forCE2120-001 Dr. Zhang Spring 2014 4/30/2014
Final Exam • Event: CE2120-001 Final Exam • Time: 8:00 am-10:00 am • Date: Wed. May 7, 2014 • Location: Cast 212
Evaluation & Survey • TA evaluation form • SET(Student Evaluation of Teaching) survey Jin Zhu (Review Session Quiz 2) Yihong Ning (Review Session Quiz 1)
Rectangular components • Tangential & normal components • Radial and transverse components Overview Position, Velocity & Acceleration • Physics Mechanics 1st • Forces • Motion • Conservative forces(work independent of path) • Gravity • Spring force • Gravitational force • Impulse forces (short time integral) • Linear momentum • Angular momentum
Motion • Forces (Velocity) Overview (cont.) 1st • Conservation of linear momentum • Conservation of angular momentum Impulse-Momentum (Velocities and time) (Forces and time) Work-Energy (Velocities and displacements) (Forces and displacements) Conservation of Energy Coefficient of Restitution
Overview 2nd • Physics Mechanics • Rigid bodies • Particles • Chapter 11 • Chapter 15 • Chapter 14 Newton’s 2nd Law • System of Particles D’Alembert’s Principle • Particles • Rigid bodies • Chapter 12 • Chapter 16
Motion • Forces (Velocity) Overview (cont.) 2nd After 2nd Midterm • Chapter 17 • Rigid bodies • Chapter 13 • Particles Impulse-Momentum (Velocities and time) (Forces and time) Work-Energy (Forces and displacements) Conservation of Energy (Velocities and displacements) Coefficient of Restitution
Work of Forces Acting on a Rigid Body Do the pin forces at point A do work? YES NO Does the force P do work? YES NO
Work of Forces Acting on a Rigid Body Does the normal force N do work on the disk? YES NO Does the weight W do work? YES NO If the disk rolls without slip, does the friction force F do work? YES NO
Overview Position Velocity Acceleration n • Particles • Rigid bodies Position Velocity Acceleration +xyz ++xyz+xyz
Typical Problems Length of the rope = constant • Pulley system • Projectile • Collar • Slope & Spring & Pendulum constant (one degree of freedom) Gravity force Conservation of energy (a)y = - 9.81 m/s2 (a)x = 0 m/s2 • Gravity force • Spring force • Conservation of energy
Typical Problems (cont.) • Conservation of angular momentum • Conservation of energy • Satellite • Impact Direct Central Impact Oblique Central Impact • Conservation of linear momentum • Coefficient of restitution [0 , 1]
Typical Problems (cont.) • Conservation of angular momentum • Conservation of energy • Combinations
Typical Problems • Multiple particles • The conservation of momentum and energy equations,
Typical Problems (cont.) • Kinematics of Rigid Bodies
Typical Problems (cont.) • Kinematics of Rigid Bodies
Typical Problems (cont.) • Kinematics of Rigid Bodies
Typical Problems (cont.) • Kinematics of Rigid Bodies
Typical Problems (cont.) 1. Isolate body y 3. Applied forces 5. Dimensions • Plan Motion of Rigid Bodies: F(M) and a(α) 6. Kinetic diagram 2. Axes 4. Replace supports with forces x NB q 0.225 m FB = 0.225 m W FA NA
Typical Problems (cont.) y • Plan Motion of Rigid Bodies: F(M) and a(α) x = FR mg NF NR
Typical Problems (cont.) • Plan Motion of Rigid Bodies: F(M) and a(α)
Typical Problems (cont.) • Plan Motion of Rigid Bodies: F(M) and a(α)
Recliner & Curvilinear Motion • Position, Velocity & Acceleration • Rectangular components • Tangential & normal components • Radial and transverse components