20810331 - PHISICS I

The course introduces the scientific method, presents newton's mechanics and the main electric and magnetic phenomena, together with the pertinent laws. The student becomes familiar with the basic models of classical physics and, in particular, with such concepts as physical quantity, field, conservation law. The student is able to apply the above concepts to the solution of simple problems by means of appropriate analytical procedures.
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Programme

Introduction
- Physical quantities and units of measurement
- Elements of vector calculus

Kinematics of the material point
- Kinematic quantities in rectilinear motion
- Uniformly accelerated rectilinear motion
- Simple harmonic motion
- Kinematics in the plane and in space
- Trajectory of motion
- Tangential and normal components of acceleration
- Parabolic motion
- Circular motion
- Relative motions

Dynamics of the point
- Principles of dynamics and Newton's laws
- Momentum and momentum
- Equilibrium and constraint reactions
- Gravitational force
- Strength, weight and motion of the bodies
- Dynamic action of forces
- Sliding friction forces
- Inclined plane
- Elastic force and mass-spring system
- Thread tension
- Application to circular motions
- Viscous friction force
- Electric charge and Coulomb force
- The simple pendulum
- Inertial and non-inertial reference systems
- Forces of inertia

Work and energy
- Work and power
- Work of weight force, elastic force and sliding friction
- Work and kinetic energy theorem.
- Conservative forces. Potential energy
- Central forces
- Gravitational and electrostatic potential energy
- Law of conservation of mechanical energy.
- Conditions of equilibrium stability

Dynamics of systems of material points
- Point systems. Internal and external forces
- First cardinal equation of systems dynamics
- Center of mass and its motion
- Law of conservation of momentum
- Outline of shock phenomena
- Moment of force and angular momentum
- Second cardinal equation of systems dynamics
- Conservation law of angular momentum
- Koenig's theorems

Dynamics of the rigid body
- Definition of a rigid body and its properties
- Continuous bodies. Density and center of mass
- Kinematics of the rigid body. Angular speed
- Dynamics of the rigid body. Rotations around a fixed axis
- Moment of inertia
- Huygens-Steiner theorem
- Compound pendulum
- Rolling motion
- Equilibrium equations of a rigid body

Introduction to the fields
- Gravitational field and electric field
- Gauss theorem
- Electrostatic potential
- Lorentz force and magnetic field
- Stationary electric currents
- Ohm's law

Thermodynamics
- Introduction to the kinetic theory of ideal gases
- Temperature and pressure
- Systems and thermodynamic states
- Thermodynamic equilibrium
- Mechanical work and heat
- First law of thermodynamics
- Thermodynamic transformations (adiabatic, reversible, irreversible)
- Thermal capacity and specific heat
- State law of ideal gases
- Specific heats of ideal gases
- Cyclical transformations and the Carnot cycle
- Second law of thermodynamics
- Carnot's theorem
- Clausius theorem
- Entropy

Core Documentation

- P. Mazzoldi, M. Nigro, C. Voci, “Elementi di Fisica. Vol. I: Meccanica – Termodinamica”, third edition, Edises
- Material provided by the teachers

Reference Bibliography

- H. Young, R. Freedman, Sears & Zemansky’s, “University Physics with Modern Physics”, fourteenth edition, Pearson - C. Mencuccini, V. Silvestrini, “Fisica - Meccanica e Termodinamica”, Casa Editrice Ambrosiana - R. P. Feynman, "The Feynman Lectures on Physics", voll. 1 e 2 (freely available online at http://feynmanlectures.info/)

Type of delivery of the course

Lectures and exercises

Attendance

Attendance to lessons is not compulsory but is strongly recommended

Type of evaluation

The exam consists in a written test and an oral test. The written test lasts two hours and requires the solution of multiple-choice questions on all topics of the program and of mechanics and thermodynamics problems. Passing the written test gives access to the oral test.