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Republic of the Philippines 
CEBU TECHNOLOGICAL UNIVERSITY 
Main Campus 
Corner M.J. Cuenco Avenue and R. Palma Street, Cebu City 
hhtp://www.cscst.ph e-mail: information@csct.ph 
Tel. No. 416-6585, Telefax No. 256-3608 
_____________________________________________________________________ 
Name: Lorie Jane L. Letada Instructor: Dr. Elena Cecilia P. Delos Reyes, Ed. D 
Methodology: Inductive Date: October 13, 2014 
Similar Triangles 
Subject Matter 
I. Objectives 
At the end of the lesson, the students can: 
1. Investigate the properties of similar triangles using their prior knowledge of ratio 
and proportion. 
2. Solve carefully the value of x in the pair of triangles using the ratio and proportion. 
3. Apply the use of similar triangles to a sight tool in order to measure the distance 
between or height of any tall object like flag pole, trees and building. 
II. Subject Content 
Topic: Similar Triangles 
Reference: E-math; Orlando A. Oronce pp.67-70 
http://www.mathopenref.com/similartriangles.html; 
http://www.regentsprep.org/regents/math/geometry/gp11/Lsimilar.htm; 
https://www.youtube.com/watch?v=WA2ney3n0wY 
Materials: whiteboard, marker, visual aid, video 
III. Procedures 
A. Preparation 
Teacher’s Activity Student’s Activity 
-Good Afternoon Class! 
-How’s your afternoon? 
-Oh! That’s good! 
-But before we start, kindly pick up pieces 
of paper under your chair and arrange it 
properly. 
-So, is everybody here? 
-Wow! Very good! Give yourself around of 
applause for a perfect attendance. 
- Okay class, try to look outside. 
-Good Afternoon Ma’am! 
-It’s fine! 
- (Picking the trashes and arrange their 
chair.) 
-Yes. Ma’am! 
- (Clapping their hands.) 
- (Looking outside)
-What do you see? 
-Okay, don’t answer in chorus. Raise your 
hand. 
- Yes, Miss! 
-Flag pole! Very good! 
-Yes, Mister. 
-Building! Very good! 
-Yes, Miss! 
-Coconut trees! Very good! 
-So class, have you ever try to wonder how 
we will going to find the height of that trees, 
flag pole or building without climbing it? 
-Do you want to find out? 
-Okay, let’s watch this video first and try to 
determine how the man in the video 
measures the height of the tree without 
climbing it! 
-Now, class, What do you think did the man 
do to measure the height of the tree? 
-Don’t answer me in chorus. Just raise your 
hand! Yes Miss! 
-Okay, he used tape measure to find the 
distance between the mirror and the tree, 
but how about the distance between him 
and the mirror. Didn’t he find it using the 
tape measure? 
-So meaning to say? 
-So what does it mean? 
-Okay, that’s right, but I want specific 
answer how the man found the height of the 
tree without climbing it. 
-Who have an idea? 
-Okay, you’re almost there but I need the 
-I see plants! Building! Sky! Flag pole! 
Students! Food stool! Trees! 
-(Raising their hands) 
-I see flag pole! 
-I see building! 
-I see coconut trees! 
-Is it possible Ma’am? 
-Yes! (Answer in unison) 
- (Watching the video attentively.) 
(The video runs one minute and 
eighteen seconds.) 
-He used tape measure. 
-He used mirror. 
-He used himself. 
-He used tape measure to find the 
distance between the mirror and the 
tree. 
-He also used it. 
- It is not only the tape measure 
contributes in finding the height of the 
tree. 
-The man also contributes in finding the 
height of the tree. 
-Ma’am, he used cross multiplication 
method. 
-Ma’am, he used ratio and proportion in 
finding the height of the tree.
specific one. 
-Very Good! He used ratio and proportion in 
finding the height of the tree. 
-Class, have you still remember our 
previous lesson in ratio and proportion? 
-So, why does it seem you forget it? 
Anyway, the video you have watched is the 
application of ratio and proportion, but 
class, it is not only the ratio and proportion 
contributes in finding the height of the tree. 
There is still one and we will going to find 
what it is. 
-Yes, Ma’am. 
B. Presentation 
-Okay, class! Look at the two 
triangles on the board. 
-What have you observed? 
-Very good! Another one! 
-Very good! So now, class, I have 
another example here and observe 
this carefully. 
-So, class, what have observed in 
this equation? 
Looking on the board and observing the two pair 
of triangles.) 
Ex: 1 
ABC ˜ DEF 
-There is a small and big triangle. 
-The side of the small triangle is twice the side 
of the big triangle. 
Ex: 2
-Very good and what does it trying to 
tell us? 
-So, in other word? 
-Okay, that’s a good idea! So class I 
have another example here. 
- Given the side of the small triangle, 
find the value of h which is the height 
to tennis ball to the ground. 
-So class, who want to answer on 
the board. 
-Okay. Can you explain in your 
classmate how did you get that 
answer? 
-Very good! Everyone, give her a 
round of applause. 
-So now guys, who can give me the 
generalization of our topic. Can you 
give one property of similar 
triangles? 
-Very good! Or in other word the 
corresponding angles are congruent. 
Just like in the example no. 1, in 
which <A=<D; <B = E; <C=<F. 
-Okay, who can give me the other 
-Side DF over side AC is equal to side DE 
over side AB. 
-In finding the value of x, you will use ratio 
and proportion. 
-In two similar triangles, the big one and the 
small one, when the height of big triangle is 
missing, we can use the ratio and proportion. 
Example 3: 
-Yes miss. 
h/0.9 = 18/6 
6h=0.9(18) 
6h=16.2 
h=16.2/6 
h=2.7 m 
(Student 1 explaining her answer.) 
-Angles of two similar triangles are same 
measurement.
property of similar triangles? Yes, 
Mister. 
-Very good! Or in other word, the 
corresponding sides are all in the 
same proportion. 
-The sides of two similar triangles are in the 
same proportion. 
C. Application: 
-So class, who want to answer the 
problem on the board? 
(Students raising their hands and 
answer the problem on the board.) 
-So to those who are sitting kindly 
answer the problem on your paper. 
Afterwards…. 
-Okay, kindly explain your answer. 
(Students explain their answer.) 
-So class do you have any 
question? 
1. 1. 
2. 
3. 
4. 
5.
IV. Testing/Evaluation 
-Okay, kindly get your activity 
notebook and answer the following. 
-No cheating please! 
Using the properties of similar triangle, find the 
value of x. 
1. 
2. 
3. 
4. 
5. 
6.
V. Assignment 
1. In an open field area, select an object whose height you cannot measure. 
2. Lay a small mirror horizontally on the ground exactly 1 meter/yard in front of the 
object. 
3. Slowly walk backwards until you can just see the top of the object in the mirror. 
Determine your distance from the mirror. 
4. Measure the distance from the ground to your eye level. 
5. Draw similar triangles representing this situation in the space below. Label the 
diagram and indicate all known measurements with units. 
So class this is the example illustration of your assignment. 
Put this on a short bond paper and pass this on Monday so you have your weekends 
to do the task. To those who want to watch the video again, this is the website 
https://www.youtube.com/watch?v=31qq1zoQVHY. Do you have any clarification?

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Detailed lesson plan of Similar Triangles in Inductive Method

  • 1. Republic of the Philippines CEBU TECHNOLOGICAL UNIVERSITY Main Campus Corner M.J. Cuenco Avenue and R. Palma Street, Cebu City hhtp://www.cscst.ph e-mail: information@csct.ph Tel. No. 416-6585, Telefax No. 256-3608 _____________________________________________________________________ Name: Lorie Jane L. Letada Instructor: Dr. Elena Cecilia P. Delos Reyes, Ed. D Methodology: Inductive Date: October 13, 2014 Similar Triangles Subject Matter I. Objectives At the end of the lesson, the students can: 1. Investigate the properties of similar triangles using their prior knowledge of ratio and proportion. 2. Solve carefully the value of x in the pair of triangles using the ratio and proportion. 3. Apply the use of similar triangles to a sight tool in order to measure the distance between or height of any tall object like flag pole, trees and building. II. Subject Content Topic: Similar Triangles Reference: E-math; Orlando A. Oronce pp.67-70 http://www.mathopenref.com/similartriangles.html; http://www.regentsprep.org/regents/math/geometry/gp11/Lsimilar.htm; https://www.youtube.com/watch?v=WA2ney3n0wY Materials: whiteboard, marker, visual aid, video III. Procedures A. Preparation Teacher’s Activity Student’s Activity -Good Afternoon Class! -How’s your afternoon? -Oh! That’s good! -But before we start, kindly pick up pieces of paper under your chair and arrange it properly. -So, is everybody here? -Wow! Very good! Give yourself around of applause for a perfect attendance. - Okay class, try to look outside. -Good Afternoon Ma’am! -It’s fine! - (Picking the trashes and arrange their chair.) -Yes. Ma’am! - (Clapping their hands.) - (Looking outside)
  • 2. -What do you see? -Okay, don’t answer in chorus. Raise your hand. - Yes, Miss! -Flag pole! Very good! -Yes, Mister. -Building! Very good! -Yes, Miss! -Coconut trees! Very good! -So class, have you ever try to wonder how we will going to find the height of that trees, flag pole or building without climbing it? -Do you want to find out? -Okay, let’s watch this video first and try to determine how the man in the video measures the height of the tree without climbing it! -Now, class, What do you think did the man do to measure the height of the tree? -Don’t answer me in chorus. Just raise your hand! Yes Miss! -Okay, he used tape measure to find the distance between the mirror and the tree, but how about the distance between him and the mirror. Didn’t he find it using the tape measure? -So meaning to say? -So what does it mean? -Okay, that’s right, but I want specific answer how the man found the height of the tree without climbing it. -Who have an idea? -Okay, you’re almost there but I need the -I see plants! Building! Sky! Flag pole! Students! Food stool! Trees! -(Raising their hands) -I see flag pole! -I see building! -I see coconut trees! -Is it possible Ma’am? -Yes! (Answer in unison) - (Watching the video attentively.) (The video runs one minute and eighteen seconds.) -He used tape measure. -He used mirror. -He used himself. -He used tape measure to find the distance between the mirror and the tree. -He also used it. - It is not only the tape measure contributes in finding the height of the tree. -The man also contributes in finding the height of the tree. -Ma’am, he used cross multiplication method. -Ma’am, he used ratio and proportion in finding the height of the tree.
  • 3. specific one. -Very Good! He used ratio and proportion in finding the height of the tree. -Class, have you still remember our previous lesson in ratio and proportion? -So, why does it seem you forget it? Anyway, the video you have watched is the application of ratio and proportion, but class, it is not only the ratio and proportion contributes in finding the height of the tree. There is still one and we will going to find what it is. -Yes, Ma’am. B. Presentation -Okay, class! Look at the two triangles on the board. -What have you observed? -Very good! Another one! -Very good! So now, class, I have another example here and observe this carefully. -So, class, what have observed in this equation? Looking on the board and observing the two pair of triangles.) Ex: 1 ABC ˜ DEF -There is a small and big triangle. -The side of the small triangle is twice the side of the big triangle. Ex: 2
  • 4. -Very good and what does it trying to tell us? -So, in other word? -Okay, that’s a good idea! So class I have another example here. - Given the side of the small triangle, find the value of h which is the height to tennis ball to the ground. -So class, who want to answer on the board. -Okay. Can you explain in your classmate how did you get that answer? -Very good! Everyone, give her a round of applause. -So now guys, who can give me the generalization of our topic. Can you give one property of similar triangles? -Very good! Or in other word the corresponding angles are congruent. Just like in the example no. 1, in which <A=<D; <B = E; <C=<F. -Okay, who can give me the other -Side DF over side AC is equal to side DE over side AB. -In finding the value of x, you will use ratio and proportion. -In two similar triangles, the big one and the small one, when the height of big triangle is missing, we can use the ratio and proportion. Example 3: -Yes miss. h/0.9 = 18/6 6h=0.9(18) 6h=16.2 h=16.2/6 h=2.7 m (Student 1 explaining her answer.) -Angles of two similar triangles are same measurement.
  • 5. property of similar triangles? Yes, Mister. -Very good! Or in other word, the corresponding sides are all in the same proportion. -The sides of two similar triangles are in the same proportion. C. Application: -So class, who want to answer the problem on the board? (Students raising their hands and answer the problem on the board.) -So to those who are sitting kindly answer the problem on your paper. Afterwards…. -Okay, kindly explain your answer. (Students explain their answer.) -So class do you have any question? 1. 1. 2. 3. 4. 5.
  • 6. IV. Testing/Evaluation -Okay, kindly get your activity notebook and answer the following. -No cheating please! Using the properties of similar triangle, find the value of x. 1. 2. 3. 4. 5. 6.
  • 7. V. Assignment 1. In an open field area, select an object whose height you cannot measure. 2. Lay a small mirror horizontally on the ground exactly 1 meter/yard in front of the object. 3. Slowly walk backwards until you can just see the top of the object in the mirror. Determine your distance from the mirror. 4. Measure the distance from the ground to your eye level. 5. Draw similar triangles representing this situation in the space below. Label the diagram and indicate all known measurements with units. So class this is the example illustration of your assignment. Put this on a short bond paper and pass this on Monday so you have your weekends to do the task. To those who want to watch the video again, this is the website https://www.youtube.com/watch?v=31qq1zoQVHY. Do you have any clarification?