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Transcript
Chapter 2 Learning Log Definitions
These are the terms and definitions you are responsible for from
Chapter 2. They are listed in more or less the same order they
appeared in the chapter. Be sure you are familiar with all of them
before your tests.
Angle can be formed by two rays meeting at the endpoint or two sides of a polygon. You can name an
angle with three points.
Vertex point where two rays or segments meet. β€œCorner” of a polygon.
Complementary angles are two angles whose measures have a sum of 90.
Supplementary angles are two angles whose measures have a sum of 180.
Vertical angles are two non adjacent angles formed when two lines intersect. Vertical angles are always
congruent.
Transversal is a line that cuts across two other lines.
Corresponding angles are congruent when the lines cut by a transversal are parallel. Angles are on the
same side of the parallel lines and the same side of the transversal. Refer to your angles toolkit for a
picture.
Alternate interior angles are congruent when the lines cut by a transversal are parallel. Angles are on
different sides of the transversal and inside the two parallel lines. Refer to your angles toolkit for a
picture.
Same-side interior angles are supplementary when the lines cut by a transversal are parallel. Angles are
on the same side of the transversal and inside the two parallel lines. Refer to your angles toolkit for a
picture.
Triangle Angle Sum Theorem states that the measures of the angles of a triangle have a sum of 180.
1
Area of a triangle 𝐴 = 2 π‘β„Ž
Area of a parallelogram 𝐴 = π‘β„Ž
1
Area of a trapezoid 𝐴 = 2 (𝑏1 + 𝑏2 )β„Ž
Hypotenuse is the side across from the right angle in a right triangle.
Legs in a right triangle are the two sides that form the right angle.
Triangle Inequality states that the sum of the lengths of any two sides of a triangle has to be greater
than the length of the third side. π‘Ž + 𝑏 > 𝑐
Pythagorean Theorem states that the sum of the squares of the lengths of the legs of a right triangle
equals the square of the length of the hypotenuse. π‘Ž2 + 𝑏 2 = 𝑐 2