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Cornell University School of Continuing Education and Summer Sessions


MAE 2030 Dynamics

Course description

Newtonian dynamics of a particle, systems of particles, rigid bodies, simple mechanisms and simple harmonic oscillators. Impulse, momentum, angular momentum, work and energy. Two-dimensional (planar) kinematics including motion relative to a moving reference frame. Three dimensional rigid-body dynamics are introduced at the instructor’s option. Setting up the differential equations of motion and solving them both analytically and numerically with MATLAB. In-lecture laboratory demonstrations illustrate basic principles. Outcome 1: Student will be able to draw free-body diagrams and vectors for mechanics. Outcome 2: Describe particle motion in 1-D, 2-D and 3-D employing Cartesian, polar, and path coordinates, and rotating coordinate systems. Outcome 3: Apply Newton/Euler laws, momentum and work-energy principles to the motion of particles and rigid bodies to find equations of motion and conserved quantities. Outcome 4: Recognize simple harmonic motions for 1-degree-of-freedom mechanical systems. Outcome 5: Solve equations of motion numerically, and analytically in simple cases, and graphically show the resulting motion(s). Outcome 6: Understand measurement of displacement, velocity and acceleration - and use such data to characterize the kinematics of simple mechanisms and 1-degree-of-freedom mechanical systems.

Permission of instruction if not a current Cornell Engineering student.


ENGRD 2020 , MATH 2930 or permission of instructor.


Math 2940


MAE 2030 001-LEC On-campus 6-week session

Session:6-week session
Class dates:June 25-August 7, 2018
Exam dates:Will be provided by instructor (see Final exams)
Days/times:M-F 1 PM - 2:15 PM Upson Hall 222
Instructor:Boedo, S. (sb17)
Max. enroll:30
To enroll:To enroll, complete and submit a course enrollment form and your payment to the Summer Session office. For more information, see enrollment and registration. Please note that late registration fees may apply.

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