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SQUARE,
RECTANGLE, AND
THEIR PROPERTIES
Football field
Chessboard
Floor tile
Blackboard
What do you think
about rectangle and
square?
Page 5
A B
CD
1. Opposite sides of a rectangle are parallel and have
the same length.
AB CD and AB = CD
AD BC and AD = BC
2. All four angles of a rectangle are right angles (90°).
 A =  B =  C =  D = 90°.
3. Two diagonals of a rectangle are the same length.
AC = BD
Based on the properties of a rectangle on above, then:
A rectangle is a quadrilateral with four right angles
and the length of the opposite sides are same.
Page 6
 Circumference of a rectangle is the length of the outer lines on the
rectangle or the sum of all sides of the rectangle.
 This picture shows square KLMN with the sides are KL, MN, KN, and LM.
 KL = NM = p
 LM = KN = l
p
l
 Circumference of KLMN = KL + LM + NM + KN
= (5 + 3 + 5 + 3) units of length
= 16 units of length
So, circumference of a rectangle with the
length p and the width l is
Circumference of a rectangle = 2p + 2l
= 2(p + l)
Page 7
 Area of a rectangle is a measure of how much area or field that is in the
rectangle or the multiplication between the two sides of rectangle.
 Area of KLMN = KL x LM
= (5 x 3) units of area
= 15 units of area
So, area of a rectangle with the length p and the width l is
Area of a rectangle = p x l
p
l
Page 9
1. All sides of a square are the same length.
AB = CD = AD = BC
2. Square has two pairs of parallel sides and have the same length.
AB CD and AB = CD
AD BC and AD = BC
3. All four angles of a square are right angles (90°).
 A =  B =  C =  D = 90°.
4. Two diagonals of a square are the same length.
AC = BD
Based on the properties of the square on above, then:
A square is a rectangle that all four sides the same length.
A B
CD
Page 10
 Circumference of a square is the length of the outer lines on the square or
the sum of all sides of the square.
 This picture shows square KLMN with the sides (s) are KL, MN, KN, and LM.
 Circumference of KLMN = KL + LM + MN + NK
= (4 + 4 + 4 + 4) units
= 16 units of length
Generally, circumference of a square with the length of side s is
Circumference of a square = s + s + s+ s
= 4 x s
Page 11
 Area of a square is a measure of how much area or field that is in the square
or the multiplication between the two sides of square.
 Area of KLMN = KL x LM
= (4 x 4) units of area
= 16 units of area
So, area of a square with the length of side s is
Area of a square = s x s
= s2
1. Calculate the perimeter and area of a
football field?
2. The floor of a room shaped like a
square with the length of each sides
are 300 cm. The floor will be covered
by floor tile that shaped like a square
and the length of each sides of floor
tile are 30 cm. What is the floor tile
needed to cover the floor of the
room?
120 cm
90
cm

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Square, rectangle, and its properties

  • 3. What do you think about rectangle and square?
  • 4.
  • 5. Page 5 A B CD 1. Opposite sides of a rectangle are parallel and have the same length. AB CD and AB = CD AD BC and AD = BC 2. All four angles of a rectangle are right angles (90°).  A =  B =  C =  D = 90°. 3. Two diagonals of a rectangle are the same length. AC = BD Based on the properties of a rectangle on above, then: A rectangle is a quadrilateral with four right angles and the length of the opposite sides are same.
  • 6. Page 6  Circumference of a rectangle is the length of the outer lines on the rectangle or the sum of all sides of the rectangle.  This picture shows square KLMN with the sides are KL, MN, KN, and LM.  KL = NM = p  LM = KN = l p l  Circumference of KLMN = KL + LM + NM + KN = (5 + 3 + 5 + 3) units of length = 16 units of length So, circumference of a rectangle with the length p and the width l is Circumference of a rectangle = 2p + 2l = 2(p + l)
  • 7. Page 7  Area of a rectangle is a measure of how much area or field that is in the rectangle or the multiplication between the two sides of rectangle.  Area of KLMN = KL x LM = (5 x 3) units of area = 15 units of area So, area of a rectangle with the length p and the width l is Area of a rectangle = p x l p l
  • 8.
  • 9. Page 9 1. All sides of a square are the same length. AB = CD = AD = BC 2. Square has two pairs of parallel sides and have the same length. AB CD and AB = CD AD BC and AD = BC 3. All four angles of a square are right angles (90°).  A =  B =  C =  D = 90°. 4. Two diagonals of a square are the same length. AC = BD Based on the properties of the square on above, then: A square is a rectangle that all four sides the same length. A B CD
  • 10. Page 10  Circumference of a square is the length of the outer lines on the square or the sum of all sides of the square.  This picture shows square KLMN with the sides (s) are KL, MN, KN, and LM.  Circumference of KLMN = KL + LM + MN + NK = (4 + 4 + 4 + 4) units = 16 units of length Generally, circumference of a square with the length of side s is Circumference of a square = s + s + s+ s = 4 x s
  • 11. Page 11  Area of a square is a measure of how much area or field that is in the square or the multiplication between the two sides of square.  Area of KLMN = KL x LM = (4 x 4) units of area = 16 units of area So, area of a square with the length of side s is Area of a square = s x s = s2
  • 12. 1. Calculate the perimeter and area of a football field? 2. The floor of a room shaped like a square with the length of each sides are 300 cm. The floor will be covered by floor tile that shaped like a square and the length of each sides of floor tile are 30 cm. What is the floor tile needed to cover the floor of the room? 120 cm 90 cm