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Maths  p.p.t
MATHS P.P.T
TOPIC :- “Lateral Surface
Area And Total Surface Area Of
Cylinder, Cone, Cube And
Cuboid”
By :SANKALP . R . ANGADI
Maths  p.p.t
What is a Cylinder
• The term Cylinder refers to a right
circular cylinder.
• Like a right prism, its altitude is
perpendicular to the bases and has an
endpoint in each base.
Maths  p.p.t
Maths  p.p.t
Notice that we had formed 2
circles and a 1 rectangle…….
 The 2 circles serves as our bases of our Cylinder and the rectangular
region represent the body.
Maths  p.p.t
EXAMPLE
Find the surface area of a cylindrical
water tank given the height of 20m and
the radius of 5m? {Use π as 3.14}
o Given: H= 20m
R= 5m
SA= V=2πr2 +2πrh
=2(3.14)(5m) 2 +2(3.14)(5m)(20m)
=157m2 + 628m2
 SA = 785m2
Maths  p.p.t
2. SURFACE
AREA OF A
CUBOID
Faces of Cuboid
To find the surface area of a shape, we calculate
the total area of all of the faces.
• A Cuboid has 6 faces.
 The top and the bottom of the
Cuboid have the same
area.
Faces of Cuboid
To find the surface area of a shape, we calculate
the total area of all of the faces.
A Cuboid has 6 faces.
 The front and the back of the
Cuboid have the same
area.
Faces of Cuboid
To find the surface area of a shape, we calculate
the total area of all of the faces.
A Cuboid has 6 faces.
 The left hand side and the right hand side of
the Cuboid have the same
area.
Maths  p.p.t
Maths  p.p.t
Maths  p.p.t
Maths  p.p.t
3. SURFACE
AREA OF A
CUBE
What is a Cube
 A cube is a three-dimensional shape that has
equal width, height, and length measurements.
A cube has six square faces, all of which have
sides of equal length and all of which meet at right
angles.
Finding the volume of a cube is a snap - generally,
all that's needed is to multiply the cube's length ×
width × height.
 Since a cube's sides are all equal in length,
another way of thinking of a cube's volume is s3,
where s is the length of one of the cube's sides.
SURFACE AREA OF A
CUBE
All six faces of a cube
have the same area.
• The area of each face
is
x x x= x 2
Surface Area of a
Cube = 6 x 2
Lateral Surface of Cube
Cube NET
Example
Length = 12
Width = 4
Height = 3
----------------------------------------------------
Volume = length x width x height
Volume = 12 x 4 x 3 = 144
Maths  p.p.t
Maths  p.p.t
Maths  p.p.t
AL=πrh2+r2
Lateral Surface Area Of A Cone
Maths  p.p.t
FORMULAES
• cube = a 3
• rectangular prism = a b c
• irregular prism = b h
• cylinder = b h = pi r 2 h
• pyramid = (1/3) b h
• cone = (1/3) b h = 1/3 pi r 2 h
• sphere = (4/3) pi r 3
• ellipsoid = (4/3) pi r1 r2 r3
Maths  p.p.t

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Maths p.p.t

  • 2. MATHS P.P.T TOPIC :- “Lateral Surface Area And Total Surface Area Of Cylinder, Cone, Cube And Cuboid” By :SANKALP . R . ANGADI
  • 4. What is a Cylinder • The term Cylinder refers to a right circular cylinder. • Like a right prism, its altitude is perpendicular to the bases and has an endpoint in each base.
  • 7. Notice that we had formed 2 circles and a 1 rectangle…….  The 2 circles serves as our bases of our Cylinder and the rectangular region represent the body.
  • 9. EXAMPLE Find the surface area of a cylindrical water tank given the height of 20m and the radius of 5m? {Use π as 3.14} o Given: H= 20m R= 5m SA= V=2πr2 +2πrh =2(3.14)(5m) 2 +2(3.14)(5m)(20m) =157m2 + 628m2  SA = 785m2
  • 11. 2. SURFACE AREA OF A CUBOID
  • 12. Faces of Cuboid To find the surface area of a shape, we calculate the total area of all of the faces. • A Cuboid has 6 faces.  The top and the bottom of the Cuboid have the same area.
  • 13. Faces of Cuboid To find the surface area of a shape, we calculate the total area of all of the faces. A Cuboid has 6 faces.  The front and the back of the Cuboid have the same area.
  • 14. Faces of Cuboid To find the surface area of a shape, we calculate the total area of all of the faces. A Cuboid has 6 faces.  The left hand side and the right hand side of the Cuboid have the same area.
  • 20. What is a Cube  A cube is a three-dimensional shape that has equal width, height, and length measurements. A cube has six square faces, all of which have sides of equal length and all of which meet at right angles. Finding the volume of a cube is a snap - generally, all that's needed is to multiply the cube's length × width × height.  Since a cube's sides are all equal in length, another way of thinking of a cube's volume is s3, where s is the length of one of the cube's sides.
  • 21. SURFACE AREA OF A CUBE All six faces of a cube have the same area. • The area of each face is x x x= x 2 Surface Area of a Cube = 6 x 2
  • 24. Example Length = 12 Width = 4 Height = 3 ---------------------------------------------------- Volume = length x width x height Volume = 12 x 4 x 3 = 144
  • 30. FORMULAES • cube = a 3 • rectangular prism = a b c • irregular prism = b h • cylinder = b h = pi r 2 h • pyramid = (1/3) b h • cone = (1/3) b h = 1/3 pi r 2 h • sphere = (4/3) pi r 3 • ellipsoid = (4/3) pi r1 r2 r3