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MATHEMATICS
THIRD QUARTER
CRISALDO H. CORDURA
LECTURE 3.6
Finding the Area of a Figure
February 22, 2022
Content Standard:
 Demonstrates understanding of rate and speed, and of area and surface
area of plane and solid/space figures.
Performance Standard:
 Apply knowledge of speed, area, and surface area of plane and
figures in mathematical problems and real-life situations.
Learning Competency:
 Finds the area of composite figures formed by any two or more of the
following: triangle, square, rectangle, circle, and semi-circle.
Code: 6ME-IIIh-89
LEARNING OBJECTIVES
CLASSPOINT
CLASS CODE
Click Me 
1 2 3 4 5
6 7 8 9 10
4 Pics in a Word
1
Back Next
TIME
4 Pics in a Word
1
Back Next
DISTANCE
4 Pics in a Word
1
Back Menu
SPEED
Guessed the Shapes
2
Back Menu
Triangle Square
Rectangle
Circle
Semi-circle
Analyze the figure and answer the
question that follows.
3
Next
 What do you think is the total area of
the quadrilateral?
 What do you think is the total area of
the triangle?
 What is the total area of the two
figures if combined?
Analyze the figure and answer the question that
follows.
3
Menu
Area of the Square
A = 𝒔𝟐
= (𝟏𝟎 𝒄𝒎)𝟐
A = 100 𝒄𝒎𝟐
Area of the Triangle
A =
𝟏
𝟐
x b x h
=
𝟏
𝟐
x 10 cm x 8 cm
A = 40 𝒎𝟐
Area of the Shaded Figure
𝑨𝑭 = 𝑨𝟏 + 𝑨𝟐
= 100 𝒄𝒎𝟐
- 40 𝒄𝒎𝟐
𝑨𝑭= 140 𝒄𝒎𝟐
Find the area of the Square.
4
Next
Area of the Square
A = S X S
= 12 m x 12 m
A = 144 𝒎𝟐
Find the area of the Rectangle.
4
Next
Area of the Rectangle
A = l x w
= 2 cm x 1 cm
A = 2 𝒄𝒎𝟐
Length = 2 cm
Width = 1 cm
Find the area of the Triangle.
4
Next
Area of the Triangle
A =
𝟏
𝟐
x b x h
=
𝟏
𝟐
x 2 m x 3 m
A = 3 𝒎𝟐
3 m
2 m
Find the area of the Circle.
4
Menu
Area of the Circle
A = π x r x r
= 3.14 x 2 m x 2 m
A = 12.56 𝒎𝟐
r =2 m
What is the formula for finding the Area of a Square?
Rectangle? Triangle? Circle?
5
Next
A. A = S X S
B. A = l x w
C. A = (l X 2) + (w x 2)
D. A =
𝟏
𝟐
x b x h
E. A = π x r x r
What does the symbol “π” represent?
5
Next
A. radius
B. circle
C. pi
D. Semi-circle
What are the similarities and differences of
square and rectangle?
5
Next
Similarities:
1. They are both quadrilaterals.
2. They have 4 right angles
3. 2 opposite sides are parallel.
Differences:
1. Square have 4 equal sides
2. Rectangle have 2 equal sides
What is your sole observation in putting a unit
on the result after finding the area?
5
Next
For writing the unit of an “Area” it must always
have an exponent of 2.
Example: 𝒎𝟐, c𝒎𝟐, 𝒇𝒕𝟐, 𝒊𝒏𝟐
Or you can also write it in word like;
Square meter, Square Centimeter, Square feet,
Square inches
Integration
5
Menu
1. Social and Cultural Integration:
 Why is it important to learn how to find the
area?
 How can this help you in determining the
area of our house, lot, or cultural heritage?
2. Integration (Subject-Orientation):
• In what subject you can use in finding the
area of a figure?
Let’s Discuss!
6
Next
Area of the Rectangle
𝑨𝟏 = l x w
= 12 ft x 7 ft
𝑨𝟏= 84 𝒇𝒕𝟐
Area of the Rectangle
𝑨𝟐 = l x w
= 8 ft x 3 ft.
𝑨𝟐= 24 𝒇𝒕𝟐
Area of the Shaded Figure
𝑨𝑭 = 𝑨𝟏 - 𝑨𝟐
= 84 𝒇𝒕𝟐 - 24 𝒇𝒕𝟐
𝑨𝑭= 60 𝒇𝒕𝟐
60 𝒇𝒕𝟐
Let’s Discuss!
6
Next
Area of the Circle
A = π x r x r
= 3.14 x 7 in x 7 in
A = 153.86 𝒊𝒏𝟐
Area of the Rectangle
A = l x w
= 11 in x 3 in
A = 33 𝒊𝒏𝟐
Area of the Shaded Figure
𝑨𝑭 = 𝑨𝟏 - 𝑨𝟐
= 153.86 𝒊𝒏𝟐
- 33 𝒊𝒏𝟐
𝑨𝑭= 120.86 𝒊𝒏𝟐
120.86 𝒊𝒏𝟐
Let’s Discuss!
6
Menu
Area of the Triangle
A =
𝟏
𝟐
x b x h
=
𝟏
𝟐
x 6 m x 7 m
A = 21 𝒎𝟐
Area of the Rectangle
A = l x w
= 4 m x 2 m
A = 8 𝒎𝟐
Area of the Shaded Figure
𝑨𝑭 = 𝑨𝟏 - 𝑨𝟐
= 21 𝒎𝟐
- 8 𝒎𝟐
𝑨𝑭= 13 𝒎𝟐
13 𝒎𝟐
Let’s Practice!
7
Menu
Area of the Rectangle
𝑨𝟏 = l x w
= 20 cm x 15 cm
𝑨𝟏= 300 𝒄𝒎𝟐
Area of the 2 Squares
𝑨𝟐 = 2s x 2s
= 2(2cm) x 2(2 cm)
= 4 cm x 4 cm
𝑨𝟐= 16 𝒄𝒎𝟐
Total Area of the Figure
𝑨𝑭 = 𝑨𝟏 + 𝑨𝟐
= 300 𝒄𝒎𝟐
+ 16 𝒄𝒎𝟐
𝑨𝑭= 316 𝒄𝒎𝟐
316 𝒄𝒎𝟐
Let’s Try!
8
Menu
Area of the Circle
𝑨𝟏 = π x r x r
= 3.14 x 4 in x 4 in
𝑨𝟏 = 50.24 𝒊𝒏𝟐
Area of the Circle
𝑨𝟐 = π x r x r
= 3.14 x 2 in x 2 in
𝑨𝟐 = 12.56 𝒊𝒏𝟐
Total Area of the Shaded Region
𝑨𝑭 = 𝑨𝟏 + 𝑨𝟐
= 50.24 𝒊𝒏𝟐
+ 12.56 𝒊𝒏𝟐
𝑨𝑭= 37.68 𝒊𝒏𝟐
Summary/Reflection
9
Menu
In summary, what is the
importance of learning
how to get the area of a
space or figure?
Enrichment/Enhancement/Assignment
10
Next
Look for an object and
by using a ruler get the
measurement and find
its area.
Finding Area of a Composite Figure (Presentation)

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Finding Area of a Composite Figure (Presentation)

  • 2. LECTURE 3.6 Finding the Area of a Figure February 22, 2022
  • 3. Content Standard:  Demonstrates understanding of rate and speed, and of area and surface area of plane and solid/space figures. Performance Standard:  Apply knowledge of speed, area, and surface area of plane and figures in mathematical problems and real-life situations. Learning Competency:  Finds the area of composite figures formed by any two or more of the following: triangle, square, rectangle, circle, and semi-circle. Code: 6ME-IIIh-89 LEARNING OBJECTIVES
  • 5. Click Me  1 2 3 4 5 6 7 8 9 10
  • 6. 4 Pics in a Word 1 Back Next TIME
  • 7. 4 Pics in a Word 1 Back Next DISTANCE
  • 8. 4 Pics in a Word 1 Back Menu SPEED
  • 9. Guessed the Shapes 2 Back Menu Triangle Square Rectangle Circle Semi-circle
  • 10. Analyze the figure and answer the question that follows. 3 Next  What do you think is the total area of the quadrilateral?  What do you think is the total area of the triangle?  What is the total area of the two figures if combined?
  • 11. Analyze the figure and answer the question that follows. 3 Menu Area of the Square A = 𝒔𝟐 = (𝟏𝟎 𝒄𝒎)𝟐 A = 100 𝒄𝒎𝟐 Area of the Triangle A = 𝟏 𝟐 x b x h = 𝟏 𝟐 x 10 cm x 8 cm A = 40 𝒎𝟐 Area of the Shaded Figure 𝑨𝑭 = 𝑨𝟏 + 𝑨𝟐 = 100 𝒄𝒎𝟐 - 40 𝒄𝒎𝟐 𝑨𝑭= 140 𝒄𝒎𝟐
  • 12. Find the area of the Square. 4 Next Area of the Square A = S X S = 12 m x 12 m A = 144 𝒎𝟐
  • 13. Find the area of the Rectangle. 4 Next Area of the Rectangle A = l x w = 2 cm x 1 cm A = 2 𝒄𝒎𝟐 Length = 2 cm Width = 1 cm
  • 14. Find the area of the Triangle. 4 Next Area of the Triangle A = 𝟏 𝟐 x b x h = 𝟏 𝟐 x 2 m x 3 m A = 3 𝒎𝟐 3 m 2 m
  • 15. Find the area of the Circle. 4 Menu Area of the Circle A = π x r x r = 3.14 x 2 m x 2 m A = 12.56 𝒎𝟐 r =2 m
  • 16. What is the formula for finding the Area of a Square? Rectangle? Triangle? Circle? 5 Next A. A = S X S B. A = l x w C. A = (l X 2) + (w x 2) D. A = 𝟏 𝟐 x b x h E. A = π x r x r
  • 17. What does the symbol “π” represent? 5 Next A. radius B. circle C. pi D. Semi-circle
  • 18. What are the similarities and differences of square and rectangle? 5 Next Similarities: 1. They are both quadrilaterals. 2. They have 4 right angles 3. 2 opposite sides are parallel. Differences: 1. Square have 4 equal sides 2. Rectangle have 2 equal sides
  • 19. What is your sole observation in putting a unit on the result after finding the area? 5 Next For writing the unit of an “Area” it must always have an exponent of 2. Example: 𝒎𝟐, c𝒎𝟐, 𝒇𝒕𝟐, 𝒊𝒏𝟐 Or you can also write it in word like; Square meter, Square Centimeter, Square feet, Square inches
  • 20. Integration 5 Menu 1. Social and Cultural Integration:  Why is it important to learn how to find the area?  How can this help you in determining the area of our house, lot, or cultural heritage? 2. Integration (Subject-Orientation): • In what subject you can use in finding the area of a figure?
  • 21. Let’s Discuss! 6 Next Area of the Rectangle 𝑨𝟏 = l x w = 12 ft x 7 ft 𝑨𝟏= 84 𝒇𝒕𝟐 Area of the Rectangle 𝑨𝟐 = l x w = 8 ft x 3 ft. 𝑨𝟐= 24 𝒇𝒕𝟐 Area of the Shaded Figure 𝑨𝑭 = 𝑨𝟏 - 𝑨𝟐 = 84 𝒇𝒕𝟐 - 24 𝒇𝒕𝟐 𝑨𝑭= 60 𝒇𝒕𝟐 60 𝒇𝒕𝟐
  • 22. Let’s Discuss! 6 Next Area of the Circle A = π x r x r = 3.14 x 7 in x 7 in A = 153.86 𝒊𝒏𝟐 Area of the Rectangle A = l x w = 11 in x 3 in A = 33 𝒊𝒏𝟐 Area of the Shaded Figure 𝑨𝑭 = 𝑨𝟏 - 𝑨𝟐 = 153.86 𝒊𝒏𝟐 - 33 𝒊𝒏𝟐 𝑨𝑭= 120.86 𝒊𝒏𝟐 120.86 𝒊𝒏𝟐
  • 23. Let’s Discuss! 6 Menu Area of the Triangle A = 𝟏 𝟐 x b x h = 𝟏 𝟐 x 6 m x 7 m A = 21 𝒎𝟐 Area of the Rectangle A = l x w = 4 m x 2 m A = 8 𝒎𝟐 Area of the Shaded Figure 𝑨𝑭 = 𝑨𝟏 - 𝑨𝟐 = 21 𝒎𝟐 - 8 𝒎𝟐 𝑨𝑭= 13 𝒎𝟐 13 𝒎𝟐
  • 24. Let’s Practice! 7 Menu Area of the Rectangle 𝑨𝟏 = l x w = 20 cm x 15 cm 𝑨𝟏= 300 𝒄𝒎𝟐 Area of the 2 Squares 𝑨𝟐 = 2s x 2s = 2(2cm) x 2(2 cm) = 4 cm x 4 cm 𝑨𝟐= 16 𝒄𝒎𝟐 Total Area of the Figure 𝑨𝑭 = 𝑨𝟏 + 𝑨𝟐 = 300 𝒄𝒎𝟐 + 16 𝒄𝒎𝟐 𝑨𝑭= 316 𝒄𝒎𝟐 316 𝒄𝒎𝟐
  • 25. Let’s Try! 8 Menu Area of the Circle 𝑨𝟏 = π x r x r = 3.14 x 4 in x 4 in 𝑨𝟏 = 50.24 𝒊𝒏𝟐 Area of the Circle 𝑨𝟐 = π x r x r = 3.14 x 2 in x 2 in 𝑨𝟐 = 12.56 𝒊𝒏𝟐 Total Area of the Shaded Region 𝑨𝑭 = 𝑨𝟏 + 𝑨𝟐 = 50.24 𝒊𝒏𝟐 + 12.56 𝒊𝒏𝟐 𝑨𝑭= 37.68 𝒊𝒏𝟐
  • 26. Summary/Reflection 9 Menu In summary, what is the importance of learning how to get the area of a space or figure?
  • 27. Enrichment/Enhancement/Assignment 10 Next Look for an object and by using a ruler get the measurement and find its area.