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MATH
CLASS
Welcome to
our
with your student-teacher
Charles Ian V. Arnado
Guess what!
The teacher prepared 3 pictures
of real-life instances which
everybody can encountered to
which is related to the previous
topic. The task of the learner is to
identify it whether it shows a
PARALLEL LINE, INTERSECTING
LINE, SKEW LINE.
Parallel line
Let’s Start!
Intersecting Line Skew Lines
-Two lines that are not in
the same plane are skew
if they do not intersect
- In geometry, parallel lines can
be defined as two lines in the
same plane that are at equal
distance from each other and
never meet.
-Lines and line segments
are considered intersecting
lines when they cross each
other at one single point.
The shelves of a bookcase are
examples of parts of planes.
The shelves are the same
distance apart at all points, and
do not appear to intersect.
In geometry, planes that do not
intersect are called Parallel plane.
FOLLOW UP!
Can a plane be a parallel?
Let's Warm
UP!
Boggle guess the word!
P L
L A
R
A E
L
S L
I
E N
T R N
A V S
R E
A
L S
PARALLEL LINE
S
TRANSVERSAL
PARALLEL LINE
CUT BY
TRANSVERSAL
#1 #2
#3
Objectives
Ilustrate parallel
lines and parallel
lines cut by
transversal.
Identify
different pair of
angles when a
parallel line cut
by a transversal
line.
Relate and connect
the gained
knowledge about
parallelism as main
concept of the topic
in real life.
Transversal - In a plane, a line is a
transversal if it intersects two or
more lines, each at a different
point.
In geometry, a line, line segment,
or ray that intersects two or more
lines at
different points is called a
TRANVER
SAL
Line AB is an example of a
transversal, it intercepts lines
l and m.
TOPIC
2
1 2
3
4
5 6
8 7
The region between the lines
is referred to as the interior.
The two regions not between
the lines is referred to as the
exterior.
3 REGIONS
FORMS OUT OF
TWO PARALLEL
LINES.
Exterior
Interior
Exterior
Interior angles lie between the two lines.
Exterior angles lie outside the two lines.
Alternate Interior angles are on the opposite
sides of the transversal.
Alternate Exterior angles are on the opposite
sides of the transversal.
Consectutive Interior angles are on the same side
of the transversal.
Corresponding Angles a pair of non- adjacent
interior and exterior angles on the same- side of
transversal.
Same-Side Interior Angles- interior angles on the
same- side of transversal
ANGLES FORMED
BY TRANSVERSAL
1. The corresponding angles
are congruent.
2. The alternate interior
angles are congruent.
3. The same side interior
angles are supplementary.
WHEN TWO PARALLEL
LINES ARE CUT BY
TRANSVERSAL;
> You can roam inside and outside the classroom or in
any instances you see that represents a parallel line or a
parallel plane. Do it with your pair. Present your output
to the class after 3 minutes.
Think-Pair-Share!
Questions:
-Did you find any difficulty in finding objects inside and
outside the classroom or any instances you’ve encountered
representing a parallel line or a parallel plane?
-Would you believe that these parallel lines could add
beauty to our environment or surroundings? How do you
say so?
.
VOCABULARY COLORING
GUIDE!
Group Activity!
Direction: the figure shows a parallel line cut by a transversal, you must need to do is colorized a
pair of angles which as alternate interior angles, alternate exterior angles, corresponding angles,
same sizes interior angles and same size exterior angles.
VALUING!
In our discussion, we have discussed the pairs of
angles form by a parallel cut by transversal.
You have noticed that the concept of parallel line is a
major part of our lesson.
Can you site some situation or instances which
involve the important concepts of parallelism
common to your surroundings?
In the deeper aspect, how could we apply the basic
concept of parallelism in our daily living?
Today I learned that . . .
I realized that . . .
SENTENCE
COMPLETION!
Direction: Classify all angles shown in
the figure as alternate interior angles,
alternate exterior angles, and
corresponding angles. List the pair of
angle in the table provided.
SHORT
QUIZ!
Direction: Draw a parallel line
cut by a transversal and use
protractor to measure the
following.
1. Alternate interior angles
2. alternate exterior angles
3. Corresponding angles
HOMEWOR
K

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Pink Green Bright Aesthetic Playful Math Class Presentation.pptx

  • 1. MATH CLASS Welcome to our with your student-teacher Charles Ian V. Arnado
  • 2.
  • 3. Guess what! The teacher prepared 3 pictures of real-life instances which everybody can encountered to which is related to the previous topic. The task of the learner is to identify it whether it shows a PARALLEL LINE, INTERSECTING LINE, SKEW LINE.
  • 4. Parallel line Let’s Start! Intersecting Line Skew Lines -Two lines that are not in the same plane are skew if they do not intersect - In geometry, parallel lines can be defined as two lines in the same plane that are at equal distance from each other and never meet. -Lines and line segments are considered intersecting lines when they cross each other at one single point.
  • 5. The shelves of a bookcase are examples of parts of planes. The shelves are the same distance apart at all points, and do not appear to intersect. In geometry, planes that do not intersect are called Parallel plane. FOLLOW UP! Can a plane be a parallel?
  • 6. Let's Warm UP! Boggle guess the word! P L L A R A E L S L I E N T R N A V S R E A L S PARALLEL LINE S TRANSVERSAL
  • 8. #1 #2 #3 Objectives Ilustrate parallel lines and parallel lines cut by transversal. Identify different pair of angles when a parallel line cut by a transversal line. Relate and connect the gained knowledge about parallelism as main concept of the topic in real life.
  • 9. Transversal - In a plane, a line is a transversal if it intersects two or more lines, each at a different point. In geometry, a line, line segment, or ray that intersects two or more lines at different points is called a TRANVER SAL
  • 10. Line AB is an example of a transversal, it intercepts lines l and m. TOPIC 2 1 2 3 4 5 6 8 7
  • 11. The region between the lines is referred to as the interior. The two regions not between the lines is referred to as the exterior. 3 REGIONS FORMS OUT OF TWO PARALLEL LINES. Exterior Interior Exterior
  • 12. Interior angles lie between the two lines. Exterior angles lie outside the two lines. Alternate Interior angles are on the opposite sides of the transversal. Alternate Exterior angles are on the opposite sides of the transversal. Consectutive Interior angles are on the same side of the transversal. Corresponding Angles a pair of non- adjacent interior and exterior angles on the same- side of transversal. Same-Side Interior Angles- interior angles on the same- side of transversal ANGLES FORMED BY TRANSVERSAL
  • 13. 1. The corresponding angles are congruent. 2. The alternate interior angles are congruent. 3. The same side interior angles are supplementary. WHEN TWO PARALLEL LINES ARE CUT BY TRANSVERSAL;
  • 14. > You can roam inside and outside the classroom or in any instances you see that represents a parallel line or a parallel plane. Do it with your pair. Present your output to the class after 3 minutes. Think-Pair-Share! Questions: -Did you find any difficulty in finding objects inside and outside the classroom or any instances you’ve encountered representing a parallel line or a parallel plane? -Would you believe that these parallel lines could add beauty to our environment or surroundings? How do you say so?
  • 15. . VOCABULARY COLORING GUIDE! Group Activity! Direction: the figure shows a parallel line cut by a transversal, you must need to do is colorized a pair of angles which as alternate interior angles, alternate exterior angles, corresponding angles, same sizes interior angles and same size exterior angles.
  • 16. VALUING! In our discussion, we have discussed the pairs of angles form by a parallel cut by transversal. You have noticed that the concept of parallel line is a major part of our lesson. Can you site some situation or instances which involve the important concepts of parallelism common to your surroundings? In the deeper aspect, how could we apply the basic concept of parallelism in our daily living?
  • 17. Today I learned that . . . I realized that . . . SENTENCE COMPLETION!
  • 18. Direction: Classify all angles shown in the figure as alternate interior angles, alternate exterior angles, and corresponding angles. List the pair of angle in the table provided. SHORT QUIZ!
  • 19. Direction: Draw a parallel line cut by a transversal and use protractor to measure the following. 1. Alternate interior angles 2. alternate exterior angles 3. Corresponding angles HOMEWOR K