obtuse angle - définition. Qu'est-ce que obtuse angle
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Qu'est-ce (qui) est obtuse angle - définition

SOMETHING THAT IS FORMED WHEN TWO RAYS MEET AT A SINGLE OR SAME POINT
Angular measurement; Angular measure; Plane angle measure; Angle measure; Supplementary angles; Complementary angles; Straight angle; Acute angle; Obtuse angle; Angle (geometry); Positive angle; Negative angle; Angulate; Complementary angle; Vertical angles; Acute Angle; Reflex angle; Complementary Angles; Adjacent Angles; Adjacent angles; Theta angle; Vertical angle; Supplementary angle; Supplemental angle; Coterminal angles; Vertical Angles; Bow tie angle; ∠; ∡; ∢; Bow Tie angle; Plane angle; Oblique angle; Complamentary angle; Types of angles; Opposite angles; Suplementary angles; Ajacent angels; Vertical (angles); Vertically opposite angles; Vertically opposite angle; Angle of rotation; Angles of rotation; Vert. opp. ∠s; Vert. opp. ∠; Adj. ∠s on st. line; Complementary ∠; Supplementary ∠; Supplementary ∠s; Supp. ∠s; Complementary ∠s; Supp. ∠; Nonadjacent angle; Adjacent angle pairs; Adjacent angle pair; Anggulo; Linear pair of angles; ⦛; ⦞; ⦟; ⦢; ⦣; ⦦; ⦧; ⦨; ⦩; ⦪; ⦫; ⦬; ⦭; ⦮; ⦯; Adjacent angle; ⦤; ⦥; Corner angle; Planar angle; Planar angles; Intersecting angle pairs; Co-angle; Explementary angle; Explementary angles; Conjugate angles; Rotation angle; Angular unit; Draft:Unit of angle; Angle addition postulate; Angular units; Units of angle measure; Perigon angle; Measuring angles; Measurement of angles; User:Kat098643234567/sandbox/angles; Multiples of π; Factors of π; Factor of π; MULπ; MOπ; Multiples of pi; Factors of pi; Factor of pi; Fraction of pi; Fraction of π; Curvilinear angle; Mixed angle; Right-angled; Oblique-angled; Complement angle
  • Angles ''A'' and ''B'' are adjacent.
  • rays]] on the [[Cartesian coordinate system]]
  • ''r''}} radians}}.
  • The angles <var>a</var> and <var>b</var> are ''supplementary'' angles.
  • The ''complementary'' angles <var>a</var> and <var>b</var> (<var>b</var> is the ''complement'' of <var>a</var>, and <var>a</var> is the complement of <var>b</var>).
  • The angle between the two curves at ''P'' is defined as the angle between the tangents <var>A</var> and <var>B</var> at <var>P</var>.
  • Internal and external angles.
  • Sum of two ''explementary'' angles is a ''complete'' angle.
  • Hatch marks]] are used here to show angle equality.

angle         
I
n.
space between two straight lines that meet
1) an acute; alternate; complementary; exterior; interior; obtuse; right; solid angle
2) a sharp angle (at a sharp angle)
3) the side; vertex of an angle
deviation from a straight line
4) at an angle (at an angle of thirty degrees; at a rakish angle; at a right angle)
viewpoint
aspect
5) from an angle (to examine a question from various angles)
motive; scheme
(colloq.) (esp. AE)
6) to have an angle
II
v. (d; intr.) to angle for ('to try to obtain') (she was angling for an invitation)
supplementary angle         
¦ noun Mathematics either of two angles whose sum is 180°.
Angle         
·noun The figure made by. two lines which meet.
II. Angle ·noun A projecting or sharp corner; an angular fragment.
III. Angle ·vi To fish with an angle (fishhook), or with hook and line.
IV. Angle ·noun A name given to four of the twelve astrological "houses.".
V. Angle ·noun The inclosed space near the point where two lines meet; a corner; a nook.
VI. Angle ·vt To try to gain by some insinuating artifice; to Allure.
VII. Angle ·noun A fishhook; tackle for catching fish, consisting of a line, hook, and bait, with or without a rod.
VIII. Angle ·noun The difference of direction of two lines. In the lines meet, the point of meeting is the vertex of the angle.
IX. Angle ·vi To use some bait or artifice; to Intrigue; to Scheme; as, to angle for praise.

Wikipédia

Angle

In Euclidean geometry, an angle is the figure formed by two rays, called the sides of the angle, sharing a common endpoint, called the vertex of the angle. Angles formed by two rays lie in the plane that contains the rays. Angles are also formed by the intersection of two planes. These are called dihedral angles. Two intersecting curves may also define an angle, which is the angle of the rays lying tangent to the respective curves at their point of intersection.

Angle is also used to refer to the measure of an angle or of an angle of rotation. This measure is conventionally defined as the ratio of the length of a circular arc to its radius, and may be signed. In the case of a geometric angle, the arc is centered at the vertex and delimited by the sides. In the case of a rotation, the arc is centered at the center of the rotation and delimited by any other point and its image by the rotation.