Eskisehir Technical University Info Package Eskisehir Technical University Info Package
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About the Program Educational Objectives Key Learning Outcomes Course Structure Diagram with Credits Field Qualifications Matrix of Course& Program Qualifications Matrix of Program Outcomes&Field Qualifications
  • Faculty of Science
  • Department of Physics
  • Course Structure Diagram with Credits
  • Classic Mechanics
  • Learning Outcomes
  • Description
  • Learning Outcomes
  • Course's Contribution to Prog.
  • Learning Outcomes & Program Qualifications

  • compare the scalar and vectorial magnitudes and explain the operations made by these.
  • distinguish the scalar and vectorial magnitudes.
  • do the vector addition and the vector substraction operations
  • express the difference between the scalar and vector product.
  • apply the scalar and vector products to the various physical system.
  • recognize various coordinate systems, compare these systems each other, take derivation and integration of scalar and vectorial functions.
  • recognize the cartesian, polar, cylindrical and spherical coordinate systems.
  • transform the coordinates of a particle in any coordinate system to the coordinates in the other system.
  • derive and integrate scalar and vectorial functions and express the differential and vector operators.
  • explain how to take the line integral, the surface integral and the volume integral.
  • calculate the line, surface and volume integrals in all coordinates systems.
  • do the investigation of motion as kinematics.
  • explain the concepts of displacement, velocity and acceleration
  • express the velocity and acceleration in the cartesian, polar, cylindrical and spherical coordinate systems.
  • express the Serret-Frenet formula.
  • explain the relative motion.
  • investigate dynamical motion.
  • express the Newton's laws.
  • explain the inertial and non inertial reference systems.
  • explain the pseudo forces and investigate motions in the non inertial systems.
  • explain various motions using Newton's laws.
  • express the concept of work, power, energy, impuls, momentum and to explain the conservations of energy and momentum.
  • define the work and calculate the work done by a force.
  • investigate kinetic ve potential energies.
  • show the relation between work done and kinetic energy.
  • express that what the conservative force field is and explain that the sum of kinetic and pential energy is fixed (conservation of energy).
  • investigate the conceps of impulse and momentum and exhibit the relation between impuls and momentum.
  • express that the momentum of a body is fixed in the absence of force (conservation of momentum).
  • investigate the motions in the uniform and central force fields after learning the force fields.
  • define the uniform force fields and investigates the motion on the earth.
  • investigate the motion in the resisting medium.
  • define the central force fiels and investigate the motion in such filed.
  • Investigate the motion in the gravitational field which is a central force field as a special case.
  • express the Gauss' law for the gravitational field and calculate the gravitational fields araund different bodies.
  • show that energy and angular momentum are conserved for moving bodies in the gravitational field.
  • explain the motion of the planets.
  • investigate moving coordinate systems.
  • Investigate the motion of a body with respect to an observer on the translating coordinate system.
  • investigate the motion of a body with respect to an observer on the rotating coordinate system.
  • investigate the motion of a body with respect to an observer on the both translating and rotating coordinate system.
  • explain the linear, centrepetal and coriolis accelerations.
  • explain the motion on the earth as truly as possible.
  • express the principle of virtual works and D'Alambert principle.
  • explain the principle of virtual works.
  • solve equilibrium problems using the principle of virtual works.
  • explain D'Alambert's principle.
  • solve problems of dynamics using D'Alambert principles.
  • explain planar and spatial motions.
  • calculate moments of inertia of the rigid bodies with respect to a axis.
  • express Parallel and perpendicular axes theorems and jiration radius.
  • calculate kinetic energy and angular momentum of a rigid body rotated around a fixed axis.
  • explain simple and physical pendulums
  • define Euler angles.
  • investigate the rotating of rigid body around an axis acros its a fixed point.
  • find the prime inertial axes.
  • write Euler equations.
  • express Lagrange equations and to explain motion using Lagrange equation. Furthermore, realize the anaysis of electromechanical systems usin Lagrange equations.
  • recognize the degrees of freedom and concept of generalized coordinates.
  • classify mechanics systems.
  • constitue work, generaized force, kinetic energy.
  • derive Lagrange equations for holonomic systems and explain the concepts of displacement, velocity and acceleration.
  • express Lagrange equations for non holonomic systems.
  • solve complicated systems using Lagrange equations.
  • express Hamilton equations and to explain the motion using Hamilton equations.
  • recognize conjugate momentum.
  • obtain Hamilton equations.
  • use the Hamilton equations to solve the complicated mechanical systems.
  • compare Hamilton equations with Lagrange equations.

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