REVIEW
1. A type of line that looks like an
equal sign
PARALLEL
2. A type of line that looks like a
plus sign
PERPENDICULAR
3. A type of line that has four
corners
PERPENDICULAR
4. A type of line that has 2 lines
pointing at the same direction
PARALLEL
5. A type of line that forms
intersection
PERPENDICULAR
Lets have an ACTIVITY!
1. Starting from the gas station, go straight to the School
Road which is parallel to the Town Hall Road.
2. You will find a Hotel and School alongside of the road.
3. Take your right turn to the Church Road which is
perpendicular to the School Road and parallel to the
Temple Road.
4. You will reach the Treasury and Hotel alongside of the
Road.
5. Take your left turn to the Town Hall Road which is
perpendicular to the Church Road.
6. Go straight and you will find a tree. Dig beside it and you
will find the treasure chest.
7. Where do you think is the treasure chest? Put your mark
on the location that corresponds to your answer.
Lets UNLOCK IT!
4 Pics 1 Word
1.
• What are the pictures all about?
• Based on the picture can you define
what is parallel?
• What if we extend continuously the
line, will they intersect?
• What is the symbol for parallel?
• If we have a line P that is parallel to
line O, how can we write it using
symbol?
NO
ǁ
P ǁ O
4 Pics 1 Word
2.
1. What are the pictures all
about?
2. Based on the pictures, what is
perpendicular line?
3. How many angles can be formed
in a perpendicular line?
4. What is the measure of every
angle?
4
90°
OBJECTIVES
At the end of the discussion, the student should
be able to:
determine the conditions under which lines and
segments are parallel or perpendicular;
identify parallel and perpendicular lines in a
transversal.
Lets have an ACTIVITY!
6 groups
Manila paper and marker
Identify 3 conditions for
PARALLEL
Identify 3 conditions for
PERPENDICULAR
3 minutes
The pair of corresponding angles are congruent.
The pair of interior angles or exterior angles on
the same side of a transversal are supplementary.
They form four right angles
 if the angles in a linear pair are congruent then
the lines containing their side are perpendicular
The pair of alternate interior angles or alternate
exterior angles are congruent.
 if two angles are adjacent and complementary,
the non-common sides are perpendicular.
Conditions of Parallelism
(If two lines are cut by transversal)
1. The pair of corresponding angles is
congruent.
2. The pair of alternate interior angles or
alternate exterior angles is congruent.
3. The pair of interior angles or
exterior angles on the same side of a
transversal is supplementary.
Conditions of
Perpendecularity
of TWO LINES
1. They form four right angles.
2. If the angles in a linear pair are congruent, then
the lines containing their side are perpendicular
3. If two angles are adjacent and
complementary, the non-common
sides are perpendicular.
Identify if the given lines are
parallel or perpendicular
by determining the Condition of
Parallelism or Perpendicularity.
Choose the letter that corresponds
to your answer.
A. The lines are parallel because the pair of corresponding angles are
congruent.
B. The lines are parallel because the pair of alternate interior angles is
congruent.
C. The lines are parallel because the pair of interior angles on the same
side of a transversal is supplementary.
D. The lines are perpendicular because they form four right angles.
E. If the angles in a linear pair are congruent, then, the lines containing
their sides are perpendicular.
F. If two angles are adjacent and complementary, the non-common sides
are perpendicular.
A. The lines are parallel because the pair of corresponding angles are
congruent.
B. The lines are parallel because the pair of alternate interior angles is
congruent.
C. The lines are parallel because the pair of interior angles on the same
side of a transversal is supplementary.
D. The lines are perpendicular because they form four right angles.
E. If the angles in a linear pair are congruent, then, the lines containing
their sides are perpendicular.
F. If two angles are adjacent and complementary, the non-common sides
are perpendicular.
A. The lines are parallel because the pair of corresponding angles are
congruent.
B. The lines are parallel because the pair of alternate interior angles is
congruent.
C. The lines are parallel because the pair of interior angles on the same
side of a transversal is supplementary.
D. The lines are perpendicular because they form four right angles.
E. If the angles in a linear pair are congruent, then, the lines containing
their sides are perpendicular.
F. If two angles are adjacent and complementary, the non-common sides
are perpendicular.
A. The lines are parallel because the pair of corresponding angles are
congruent.
B. The lines are parallel because the pair of alternate interior angles is
congruent.
C. The lines are parallel because the pair of interior angles on the same
side of a transversal is supplementary.
D. The lines are perpendicular because they form four right angles.
E. If the angles in a linear pair are congruent, then, the lines containing
their sides are perpendicular.
F. If two angles are adjacent and complementary, the non-common sides
are perpendicular.
A. The lines are parallel because the pair of corresponding angles are
congruent.
B. The lines are parallel because the pair of alternate interior angles is
congruent.
C. The lines are parallel because the pair of interior angles on the same
side of a transversal is supplementary.
D. The lines are perpendicular because they form four right angles.
E. If the angles in a linear pair are congruent, then, the lines containing
their sides are perpendicular.
F. If two angles are adjacent and complementary, the non-common sides
are perpendicular.
With your seatmate, collaborate and answer
the following situations.
Discuss your answer together.
1. The boy has to
exchange his roller
skates at the
corner alternate to
his current
location.
2. The boy want
some frozen yogurt
from the street
corner corresponding
to his current
location , Which
location is this?
3. The boy wants a bigger pot for his
giant tomato plant. The gardening
centre is at the exterior alternate
corner to the boy. Where is the
gardening?
THANK YOU !
Ms. Samia B. Abdul

Parallel Perpendicular Grade 8 Demostration.pptx

  • 2.
  • 3.
    1. A typeof line that looks like an equal sign PARALLEL
  • 4.
    2. A typeof line that looks like a plus sign PERPENDICULAR
  • 5.
    3. A typeof line that has four corners PERPENDICULAR
  • 6.
    4. A typeof line that has 2 lines pointing at the same direction PARALLEL
  • 7.
    5. A typeof line that forms intersection PERPENDICULAR
  • 8.
    Lets have anACTIVITY!
  • 10.
    1. Starting fromthe gas station, go straight to the School Road which is parallel to the Town Hall Road. 2. You will find a Hotel and School alongside of the road. 3. Take your right turn to the Church Road which is perpendicular to the School Road and parallel to the Temple Road. 4. You will reach the Treasury and Hotel alongside of the Road. 5. Take your left turn to the Town Hall Road which is perpendicular to the Church Road. 6. Go straight and you will find a tree. Dig beside it and you will find the treasure chest. 7. Where do you think is the treasure chest? Put your mark on the location that corresponds to your answer.
  • 11.
  • 12.
    4 Pics 1Word 1.
  • 13.
    • What arethe pictures all about? • Based on the picture can you define what is parallel? • What if we extend continuously the line, will they intersect? • What is the symbol for parallel? • If we have a line P that is parallel to line O, how can we write it using symbol? NO ǁ P ǁ O
  • 14.
    4 Pics 1Word 2.
  • 15.
    1. What arethe pictures all about? 2. Based on the pictures, what is perpendicular line? 3. How many angles can be formed in a perpendicular line? 4. What is the measure of every angle? 4 90°
  • 16.
    OBJECTIVES At the endof the discussion, the student should be able to: determine the conditions under which lines and segments are parallel or perpendicular; identify parallel and perpendicular lines in a transversal.
  • 17.
    Lets have anACTIVITY! 6 groups Manila paper and marker Identify 3 conditions for PARALLEL Identify 3 conditions for PERPENDICULAR 3 minutes
  • 18.
    The pair ofcorresponding angles are congruent. The pair of interior angles or exterior angles on the same side of a transversal are supplementary. They form four right angles  if the angles in a linear pair are congruent then the lines containing their side are perpendicular The pair of alternate interior angles or alternate exterior angles are congruent.  if two angles are adjacent and complementary, the non-common sides are perpendicular.
  • 19.
    Conditions of Parallelism (Iftwo lines are cut by transversal)
  • 20.
    1. The pairof corresponding angles is congruent.
  • 21.
    2. The pairof alternate interior angles or alternate exterior angles is congruent.
  • 23.
    3. The pairof interior angles or exterior angles on the same side of a transversal is supplementary.
  • 24.
  • 25.
    1. They formfour right angles.
  • 26.
    2. If theangles in a linear pair are congruent, then the lines containing their side are perpendicular
  • 27.
    3. If twoangles are adjacent and complementary, the non-common sides are perpendicular.
  • 28.
    Identify if thegiven lines are parallel or perpendicular by determining the Condition of Parallelism or Perpendicularity. Choose the letter that corresponds to your answer.
  • 29.
    A. The linesare parallel because the pair of corresponding angles are congruent. B. The lines are parallel because the pair of alternate interior angles is congruent. C. The lines are parallel because the pair of interior angles on the same side of a transversal is supplementary. D. The lines are perpendicular because they form four right angles. E. If the angles in a linear pair are congruent, then, the lines containing their sides are perpendicular. F. If two angles are adjacent and complementary, the non-common sides are perpendicular.
  • 30.
    A. The linesare parallel because the pair of corresponding angles are congruent. B. The lines are parallel because the pair of alternate interior angles is congruent. C. The lines are parallel because the pair of interior angles on the same side of a transversal is supplementary. D. The lines are perpendicular because they form four right angles. E. If the angles in a linear pair are congruent, then, the lines containing their sides are perpendicular. F. If two angles are adjacent and complementary, the non-common sides are perpendicular.
  • 31.
    A. The linesare parallel because the pair of corresponding angles are congruent. B. The lines are parallel because the pair of alternate interior angles is congruent. C. The lines are parallel because the pair of interior angles on the same side of a transversal is supplementary. D. The lines are perpendicular because they form four right angles. E. If the angles in a linear pair are congruent, then, the lines containing their sides are perpendicular. F. If two angles are adjacent and complementary, the non-common sides are perpendicular.
  • 32.
    A. The linesare parallel because the pair of corresponding angles are congruent. B. The lines are parallel because the pair of alternate interior angles is congruent. C. The lines are parallel because the pair of interior angles on the same side of a transversal is supplementary. D. The lines are perpendicular because they form four right angles. E. If the angles in a linear pair are congruent, then, the lines containing their sides are perpendicular. F. If two angles are adjacent and complementary, the non-common sides are perpendicular.
  • 33.
    A. The linesare parallel because the pair of corresponding angles are congruent. B. The lines are parallel because the pair of alternate interior angles is congruent. C. The lines are parallel because the pair of interior angles on the same side of a transversal is supplementary. D. The lines are perpendicular because they form four right angles. E. If the angles in a linear pair are congruent, then, the lines containing their sides are perpendicular. F. If two angles are adjacent and complementary, the non-common sides are perpendicular.
  • 34.
    With your seatmate,collaborate and answer the following situations. Discuss your answer together.
  • 35.
    1. The boyhas to exchange his roller skates at the corner alternate to his current location.
  • 36.
    2. The boywant some frozen yogurt from the street corner corresponding to his current location , Which location is this?
  • 37.
    3. The boywants a bigger pot for his giant tomato plant. The gardening centre is at the exterior alternate corner to the boy. Where is the gardening?
  • 38.
    THANK YOU ! Ms.Samia B. Abdul