Also this year between late August and early September, when an adequate number of students, will be held classes in the Recovery of Mathematics. More in student office.
Sunday, February 18, 2007
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Also this year between late August and early September, when an adequate number of students, will be held classes in the Recovery of Mathematics. More in student office.
Also this year between late August and early September, when an adequate number of students, will be held classes in the Recovery of Mathematics. More in student office.
Thursday, February 8, 2007
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Tuesday, February 27, 2007, the last lesson (+48 hours)
list several years in preparation for the examination of Mathematical Analysis of the March session. 
list several years in preparation for the examination of Mathematical Analysis of the March session.
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Friday, February 23, 2007, lesson twenty-three
list several years in preparation for the examination of Mathematical Analysis of the March session. 
list several years in preparation for the examination of Mathematical Analysis of the March session.
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Tuesday, February 20, 2007, lesson twenty-two
integrals: theory and several examples. Exercises and examples of summary calculus. 
integrals: theory and several examples. Exercises and examples of summary calculus.
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suspended Tuesday, February 13, 2007, twenty-one lesson
integrals of elementary functions. Examples and exercises on various calculus. 
integrals of elementary functions. Examples and exercises on various calculus.
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Friday, February 9, 2007, twenty lesson
necessary and sufficient condition for Riemann integrability of bounded functions. Integration of monotone functions and continuous. The fundamental theorem of calculus and applications. Various examples and exercises. 
necessary and sufficient condition for Riemann integrability of bounded functions. Integration of monotone functions and continuous. The fundamental theorem of calculus and applications. Various examples and exercises.
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Tuesday, February 6, 2007, nineteen
Top of calculus. Reasons for the study of calculus. The problem areas. Method of exhaustion. Calculation of area under the function x ^ 2 defined on the interval [0,1]. Amount lower than the sum. Full lower than full. Integrable functions. 
Top of calculus. Reasons for the study of calculus. The problem areas. Method of exhaustion. Calculation of area under the function x ^ 2 defined on the interval [0,1]. Amount lower than the sum. Full lower than full. Integrable functions.
Wednesday, January 24, 2007
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lecture Friday, January 26, 2007, eighteen lesson
connection between the sign of the derivatives after the first and the points of maximum and minimum local differentiable functions several times. Study of functions. Scheme of discussion and several examples. 
connection between the sign of the derivatives after the first and the points of maximum and minimum local differentiable functions several times. Study of functions. Scheme of discussion and several examples.
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Tuesday, January 23, 2007, seventeen lesson
Some evidence on Taylor's formula with the rest of Peano. Various examples and exercises. 
Some evidence on Taylor's formula with the rest of Peano. Various examples and exercises.
Wednesday, January 17, 2007
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Warning exercises later this month
last week of the classroom sessions are suspended. It will also suspended the practice of Wednesday 31. There are however two exercises in the classroom for the following days:
30.01.2007 from 14:30 to 16:30
01.02.2007 from 14:30 to 16:30.
Marco Squassina 
last week of the classroom sessions are suspended. It will also suspended the practice of Wednesday 31. There are however two exercises in the classroom for the following days:
30.01.2007 from 14:30 to 16:30
01.02.2007 from 14:30 to 16:30.
Marco Squassina
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Friday, January 19, 2007, sixteen lesson
A few words on the convex and concave functions. Various examples and exercises. 
A few words on the convex and concave functions. Various examples and exercises.
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Tuesday, January 16 2007, fifteen lesson
relations between the sign of the first derivative and the monotony functions. Exercises on various theorems of Lagrange, Cauchy, Rolle. 
relations between the sign of the first derivative and the monotony functions. Exercises on various theorems of Lagrange, Cauchy, Rolle.
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Friday, January 12, 2007, fourteen lesson
Examples of differentiable functions and non-differentiable. Derivatives of elementary functions. Fundamental theorems of differentiable functions: Rolle's theorem, Cauchy and Lagrange. 
Examples of differentiable functions and non-differentiable. Derivatives of elementary functions. Fundamental theorems of differentiable functions: Rolle's theorem, Cauchy and Lagrange.
Tuesday, January 9, 2007
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Tuesday, January 9 2007, beginning calculus
Top calculus, differentiable function definitions, classification of points of non differentiability, various examples. Derivatives of elementary functions. 
Top calculus, differentiable function definitions, classification of points of non differentiability, various examples. Derivatives of elementary functions.
Sunday, January 7, 2007
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Tuesday, January 9, 2007, the first lesson in Q2 Q2
Happy New Year to all. First lesson of Mathematical Analysis Tuesday, January 9, 2007. I remind you of the new timetable for the second quarter: Tuesday 11:30 to 13:30, class, Classroom E, Wednesday 14:30 to 16:30 Optional exercise plenary "Gino Tessari ", Friday 9:30 to 11:30 Plenary lecture A. 
Happy New Year to all. First lesson of Mathematical Analysis Tuesday, January 9, 2007. I remind you of the new timetable for the second quarter: Tuesday 11:30 to 13:30, class, Classroom E, Wednesday 14:30 to 16:30 Optional exercise plenary "Gino Tessari ", Friday 9:30 to 11:30 Plenary lecture A.
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