profmaths84
Collège
6ème
6° - Avec le rapporteur
6° - Avec l'équerre
6° - Les fractions
6° - Scratch
6° - Symétrie axiale
6° - Studio Code
6° - Mosaïque
6° - Points, segments, droites
6° - Avec le compas
6° - La proportionnalité
6° - Tableaux et graphiques
6° - Addition et soustraction
6° - Les nombres décimaux 2
6° - Les nombres décimaux 1
Enigme mathématique
Réviser ses tables
Calcul de superficie
Aire d'une figure
Techniques de la division
Des chiffres et des nombres
Problèmes et opérations
Programmes de construction
6ème
5ème
DTL 5ème
5° - Proportionnalité etc...
5° - Pourcentages
5° - Les parallélogrammes
5° - Les nombres relatifs
5° - Calcul numérique
5° - Symétrie centrale
5° - Arithmétique
5° - Géométrie du triangle
5° - Ecriture fractionnaire
5° - Rationnel et fractions
5°-Probabilités
5° - Angles et parallélisme
5° - Triangles, hauteur et ...
5° - Tester une égalité
5° - Calcul d'aires
5° - Calcul littéral (2)
5° - Solides, patrons et ...
5° - Parallélogrammes particul
5° - Calcul littéral
5° - Scratch
5° - Fractions et opérations
5° - Nombres premiers et ...
5° - Studio Code
5° - Statistiques 1
5ème
4ème
DTL 4ème
4°-Puissances et ...
4° - Egalité de Pythagore
4°-Fractions et opérations(2)
4°-Fractions et opérations(3)
4°-Calcul littéral 1
4°-Probabilités
4° - Le théorème de Thalès 1
4°-Fraction et opérations(1)
4°- Produits en croix
4° - Nombres relatifs et ...
4° - Solides de l'espace
4° - Arithmétique
4° - Le théorème de Thalès et.
4°-Le cosinus
4°-Volumes (Pyramide et cône)
4°-Vitesse, distance et durée
4°-Equations2
4°-Pyramide et cône
4°-Equations1
4°- Statistiques
4°-Calcul littéral 2
Puissance d'un nombre 2
Puissance d'un nombre 1
Calcul littéral 2
La proportionnalité
Calcul littéral - Introduction
4° - Scratch
4ème
3ème
Diplôme National du Brevet
3° - Problèmes Dudu
3° - Trigonométrie
3° - Fonctions linéaires et %
3° - Les probabilités
3° - Equations du 1er degré
3° - Les fonctions linéaires
3°-Statistiques
3° - Le théorème de Thalès 1
3° - Factorisation et équation
3° - Développement
3° - Triangles semblables
3°- Puissances
3° - Notion de fonction 2
3° - Notion de fonction 1
3° - Notion de fonction
3° - Arithmétique
3° - Repérage dans l'espace
3° - Sections de solides
3° - La proportionnalité
3° - Le théorème de Thalès 2
3°-Puissance d'un nombre 2
3°-Puissance d'un nombre 1
3° - Je révise les probabilité
3° - Les fonctions affines
3° - Scratch
3° - Factorisation et équation
3° - Les identités remarq...
3° - Révision trigonométrie
3° - Homothétie
3° - Les courbes de niveau
3° - Je révise les statistique
3° - médiane et quartiles
Studio Code
Des QCM pour réviser
CALCUL MENTAL 3°
Réviser les fonctions
Les racines carrées
L'arithmétique au Brevet
Réviser le PGCD de deux nombre
3ème
ASSR
Se préparer aux ASSR
ASSR
Informatique au collège
Algorithmique
Concours Informatique
Internet et les données personnelles
Géogebra
Vocabulaire informatique
Trouver l'info pour réclamer
Réclamer grâce à internet
BIG DATA
Informatique au collège
Serious Game
ISS
Objectif Terre
Le piège des profondeurs
L'héritage de l'oncle Mathéus
Serious Game
Vigipirate - Alerte Attentat
Comment mémoriser ?
Collège
lycée et supérieur
CAP coiffure
Epreuves depuis 2009
Mathématiques pour le CAP
Référentiel du CAP Coiffure
CAP coiffure
Remonte ton niveau en maths...
lycée et supérieur
Orientation
Curiosités mathématiques
Mathémagie
Le tour de la 11ème carte
Un tour de prédiction
Hasard et prédiction
La carte retrouvée
Un petit jeu mathématique
Le théatre magique
Magie et télépathie
Mathémagie
Promenade mathématiques...
Fibonacci en 3D
Le grand zoom de l'univers
L'échelle de l'Univers
Mystère des mathématiques
Curiosités mathématiques
Astronomie
La Lune comme ...
Planétarium Stellarium
L'ISS ?
L'astronomie dévoilée
100 000 étoiles et ...
La lumière zodiacale
Des débris spatiaux
Du Big Bang aux planètes
Les télescopes spatiaux
AstroPhoto
La pollution lumineuse
Planétarium Solar System
Les Crop Circles
Reportages Astro
Les ombres de la nuit
Bien dormir la nuit
Voir, observer et entendre...
Activités
Les saisons expliquées
Un français dans l'espace
Jouer avec l'astronomie
Images diverses Astro
Petit lexique d'astronomie
Lieux d'observation Astro
QUIZZ'sss
Les nuages
Les équinoxes
Le bleu du ciel expliqué
Equinoxe, Solstice... Kesako ?
Généralités sur les étoiles
L'échelle de l'Univers
Astéroïde et énergie
L'impesanteur ?
Les phases de la Lune
Astronomie
profmaths84
Bibliographie
Alex au pays des chiffres
L'éternité dans une heure
La planète des sciences
Le code secret
Le théorème du jardin, Christi
Le théorème du perroquet
Les mathématiques expliquées..
Les nombres et leurs mystères
Petite salade de mathématiques
Théorème vivant
Une belle histoire du temps, S
Bibliographie
Liens
Contact
Accueil
Astronomie
Equinoxe, Solstice... Kesako ?
Equinoxe, Solstice... Kesako ?
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" 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" 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" style="width: 60px; height: 67px;" /></a> <a href="http://www.sciencesalecole.org" target="_blank"><img alt="Sciences à l'école" 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