Parallel line Theorems Flashcards

1
Q

two nonadjacent angles,
one interior,and one
exterior on the same
side of the transversal

A

CORRESPONDING ANGLES

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2
Q

two non adjacent interior
angles on opposite sides
of the transversal

A

ALTERNATE INTERIOR ANGLES

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3
Q

two non adjacent exterior
angles on opposite sides
of a transversal

A

ALTERNATE EXTERIOR ANGLES

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4
Q

angles that lie between
the two parallel lines on the
same side of the transversal

A

SAME SIDE INTERIOR ANGLES

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5
Q

angles that lie outside
the two parallel lines on the
same side of the transversal

A

SAME SIDE EXTERIOR ANGLES

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6
Q

is a pair of
angles formed when two lines
intersect each other at a single
points. These angles are always
adjacent and supplementary
as they form on a straight line.
In other words, the sum of two
angles in a (blank) is always
180 degrees.

A

linear pair

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7
Q

in a linear pair is always (blank)

A

180 degrees

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8
Q

are coplanar lines or lines which lie
on the same plane that do not
intersect each other.

A

PARALLEL LINES

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9
Q

a line that intersects two or more
coplanar lines at two or more
distinct points.

A

TRANSVERSAL LINE BOGO

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9
Q

When two straight lines
intersect each other
what are
formed.

A

VERTICLE ANGLES

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10
Q

Vertical angles
are always what?

A

congruent and equal

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11
Q

If two lines are cut by a transversal,
then any pair of alternate interior
angles are congruent.

A

Parallel-Alternate

Interior Angle Postulate

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12
Q

If two lines are cut by a transversal,
then any pair of alternate exterior
angles are congruent.

A

Parallel-Alternate

Exterior Angle Theorem

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13
Q

If two parallel lines are cut by a
transversal, then the corresponding
angles are congruent.

A

Parallel-Corresponding

Angles Theorem

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14
Q

If two parallel lines are cut by a
transversal, then the interior angles
on the same side of the transversal

are supplementary.

A

Parallel-Interior Angles

Same Side Theorem

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15
Q

If two lines are cut by a transversal
and a pair of alternate exterior
angles are congruent, then the lines
are parallel.

A

Alternate Exterior Angles-
Parallel Theorem

16
Q

If two lines are cut by a transversal
and a pair of corresponding angles
are congruent, then the lines are
parallel.

A

Corresponding Angles-
Parallel Theorem

17
Q

If two lines are cut by a transversal
so that the interior angles on the
same side of the transversal are
supplementary, then the lines are
parallel.

A

Interior Angles Same Side-
Parallel Theorem