Définition - Notation

Angles - Mathématiques 6e

Exemple d'exercice parmi les 29 exercices du chapitre

Un angle est formé de :

Quel(s) instrument(s) peut-on utiliser pour tracer un angle obtus ?

Un compas
Une équerre
Une règle
Un rapporteur

Si un angle mesure \(140^\circ\), il est :

Retrouver dans cette liste le(s) angle(s) obtus :

\( 180^\circ \)
\( 10^\circ \)
\( 150^\circ \)
\( 80^\circ \)

Si un angle mesure \(40^\circ\), il est :

Retrouver dans cette liste le(s) angle(s) aigus :

\( 100^\circ \)
\( 80^\circ \)
\( 180^\circ \)
\( 160^\circ \)

Quelle est la couleur de l'angle \(\widehat{CBA}\) ?

Donner le ou les noms de l'angle rouge.

\( \widehat{EAB} \)
\( \widehat{AEB} \)
\( \widehat{A} \)
\( \widehat{EBA} \)

Les angles \(\widehat{CDB}\) et \(\widehat{zDx}\) sont :

adjacents
opposés par le sommet
de somme \(180^\circ\)
supplémentaires

L'angle \(\widehat{CDx}\) est un angle :

L'angle \(\widehat{ABy}\) est un angle :

Deux angles sont supplémentaire et l'un mesure \(161^\circ\). Combien mesure l'autre ?

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L'angle \(\widehat{FHy}\) est égal à :

L'angle \(\widehat{EHG}\) est égal à :

L'angle \(\widehat{yHG}\) est égal à :

Un angle mesure \(116^\circ\). Pour tracer sa bissectrice au rapporteur, on doit donc construire un angle de :

\(59^\circ\)

\(232^\circ\)

\(234^\circ\)

\(58^\circ\)

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