Question

Anyone 8h grade connexus

Answer 1

I need help with Lesson 2: Parallel Lines and Angles and Lesson 3: Congruent Polygons

Answer 2

Do you take Geometry or Algebra?

Answer 3

Yes

Answer 4

Which one?

Answer 5

Algebra

Answer 6

Cool, me too

Answer 7

If u give me the answer for Lesson 2: Parallel Lines and Angles and Lesson 3: Congruent Polygons I'll give u a metal

Answer 8

What is your answer?

Answer 9

Or question?

Answer 10

Wat

Answer 11

Linear Pair Conjecture If two angles form a linear pair, then the measures of the angles
add up to 180°. (Lesson 2.5)
C-2 Vertical Angles Conjecture If two angles are vertical angles, then they are congruent
(have equal measures). (Lesson 2.5)
C-3a Corresponding Angles Conjecture, or CA Conjecture If two parallel lines are cut by a
transversal, then corresponding angles are congruent. (Lesson 2.6)
C-3b Alternate Interior Angles Conjecture, or AIA Conjecture If two parallel lines are cut by
a transversal, then alternate interior angles are congruent. (Lesson 2.6)
C-3c Alternate Exterior Angles Conjecture, or AEA Conjecture If two parallel lines are cut
by a transversal, then alternate exterior angles are congruent. (Lesson 2.6)
C-3 Parallel Lines Conjecture If two parallel lines are cut by a transversal, then
corresponding angles are congruent, alternate interior angles are congruent, and alternate
exterior angles are congruent. (Lesson 2.6)
C-4 Converse of the Parallel Lines Conjecture If two lines are cut by a transversal to form
pairs of congruent corresponding angles, congruent alternate interior angles, or congruent
alternate exterior angles, then the lines are parallel. (Lesson 2.6)
Chapter 3
C-5 Perpendicular Bisector Conjecture If a point is on the perpendicular bisector of a
segment, then it is equidistant from the endpoints. (Lesson 3.2)
C-6 Converse of the Perpendicular Bisector Conjecture If a point is equidistant from
the endpoints of a segment, then it is on the perpendicular bisector of the segment.
(Lesson 3.2)
C-7 Shortest Distance Conjecture The shortest distance from a point to a line is measured
along the perpendicular segment from the point to the line. (Lesson 3.3)
C-8 Angle Bisector Conjecture If a point is on the bisector of an angle, then it is equidistant
from the sides of the angle. (Lesson 3.4)
C-9 Angle Bisector Concurrency Conjecture The three angle bisectors of a triangle are
concurrent (meet at a point). (Lesson 3.7)
C-10 Perpendicular Bisector Concurrency Conjecture The three perpendicular bisectors of
a triangle are concurrent. (Lesson 3.7)
C-11 Altitude Concurrency Conjecture The three altitudes (or the lines containing the
altitudes) of a triangle are concurrent. (Lesson 3.7)
C-12 Circumcenter Conjecture The circumcenter of a triangle is equidistant from the vertices.
(Lesson 3.7)
C-13 Incenter Conjecture The incenter of a triangle is equidistant from the sides. (Lesson 3.7)
C-14 Median Concurrency Conjecture The three medians of a triangle are concurrent.
(Lesson 3.8)
C-15 Centroid Conjecture The centroid of a triangle divides each median into two parts so
that the distance from the centroid to the vertex is twice the distance from the centroid to
the midpoint of the opposite side. (Lesson 3.8

Answer 12

Ok

Answer 13

Lines are parallel if they are always the same distance apart (called "equidistant"), and will never meet. Just remember:

Always the same distance apart and never touching.
When parallel lines get crossed by another line (which is called a Transversal), you can see that many angles are the same.

Answer 14

Thx for the medal! :)

Answer 15

Definition: Polygons are congruent when they have the same number of sides, and all corresponding sides and interior angles are congruent. The polygons will have the same shape and size, but one may be a rotated, or be the mirror image of the other.

Answer 16

That is for congruent polygons

Answer 17

Do u know know the answers forthe tezt Lesson 3: Congruent Polygons

Answer 18

No

Answer 19

What are the question?

Answer 20

To many to type

Answer 21

Ok