Download Complementary Angles: two angles are complementary when they

Survey
yes no Was this document useful for you?
   Thank you for your participation!

* Your assessment is very important for improving the workof artificial intelligence, which forms the content of this project

Document related concepts

Lie sphere geometry wikipedia , lookup

Perspective (graphical) wikipedia , lookup

Technical drawing wikipedia , lookup

Rotation formalisms in three dimensions wikipedia , lookup

Pythagorean theorem wikipedia , lookup

Line (geometry) wikipedia , lookup

Integer triangle wikipedia , lookup

History of trigonometry wikipedia , lookup

Triangle wikipedia , lookup

Compass-and-straightedge construction wikipedia , lookup

Rational trigonometry wikipedia , lookup

Multilateration wikipedia , lookup

Trigonometric functions wikipedia , lookup

Euclidean geometry wikipedia , lookup

Euler angles wikipedia , lookup

Transcript
"corner"
Complementary Angles:
two angles are complementary when they
add up to 90 degrees (a right angle)
"straight"
Supplementary Angles:
two angles are supplementary when they
add up to 180 degrees (a straight angle)
Adjacent Angles:
two angles are adjacent if they have a
common side and a common vertex
(corner point) and they don't overlap; in
other words, they are next to each other
Vertical Angles:
angles that are opposite each other when
two lines cross are called vertical
angles; they are equal in measure
Naming Angles:
we name angles using 3 points--one
point on one side of the angle, the vertex
(corner) point, and a point on the other
side of the angle, in that order! the
vertex is always in the middle!
Angles formed by Parallel Lines
and a Transversal:
Corresponding Angles: angles that occupy the same position at
their intersections; they are equal in measure
Alternate Interior Angles: they lie inside the parallel lines on
opposite sides of the transversal; they are equal in measure
Alternate Exterior Angles: they lie outside the parallel lines on
opposite sides of the transversal; they are equal in measure