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BUGENVIL 
Presentated by
Annisa Khairati Salam
Annisa Roudlotul Jannah
Antania Nur’ Avyanti
Hazna Putri Salsabilla
Lina Nuruzzati
Wike Maylani
CONE
a.) Definition of Cone
 A cone is a dimensional geometric shape that
  tapers smoothly from a base (usually flat and
  circular) to a point called the apex or vertex.




h : height
s : slant height
r : radius
B. ELEMENTS OF A CONE
a) A cone has 2 planes, namely the base and the
   right planes. The base is circular plane of radius r
   or BO, while the right plane is a curved which is
   also called curved surface.
b) A cone has an edge, that is the base edge
  which is in the form of a circle.




                           Circle
c) The line segment joining point O to A is called the
  height of the cone. Usually it is notated by h or t.
d) The line segment of the curved surface joining vertex
  A and the points of the circle are called slant heights.
  A slant height is usually notated by s or l.
C. PaRt of Cone
 The circle at the bottom of a cone defines the
  shape of the cone, so all of the parts of a circle
  are important parts of a cone. For example,
  the radius is an integral part of finding the
  volume of a cone.
D. THE SURFACE AREA OF A CONE
  Sector TAA’ is in the circle of radius TA or of
  radius s/l, so that :
The area of sector TAA’ = the length of arc AA’
The circle area            the circle circumference
The area of sector TAA’ = 2πr
            πs 2           2πs
The area of sector TAA’ = 2πr × πs 2
                               2πs
The area of sector TAA’ = πrs
The area of the curved surface = the area of
  sector TAA’ = πrs
The surface area of a cone is equal to the
area of its net, or it can be expressed by the
following formula.

L = area of curved surface + circle area
   = π rs + π r2
   = π r (s + r)
The formula of the surface area of a cone is:
        L = π r (s + r)
  Where L = the surface area of the cone
       π = 22 or π = 3,14
             7
        r = circle radius (base plane of the cone)
        s = slant height of the cone
E.) EXAMPLE
1) A cone has a base radius of 7 cm. If the area of
  its curved surface is 550 cm2 and π = 22 find :
                                         7
           a. The slant height
           b. The surface area of the cone
           c. The height of the cone
Solution:
   Given that r = 7 cm, area of curved surface = 550 cm2,
   and π = 22
            7
a. The area of curved surfaces = π rs
   550 = 22 × 7 × s
          7
       550 = 22s
       s = 550
              22
       s = 25 cm
b. L = π r (s + r)
      = 22 × 7 × (25 + 7)
        7
      = 22 × 32
      = 704 cm2
c.




                 ⇔ t = 24 cm.
F.) EXERCISE
1) A cone has a base radius of 14 cm. If the area of
  its curved surface is 957 cm2 and π = 22 find
                                             7
           a. The slant height
           b. The surface area of the cone
Solution:
   Given that r = 7 cm, area of curved surface =
   957 cm2, and π = 22
                      7
a. The area of curved surfaces = πrs
      957 = 22 × 7 × s
              7
       957 = 22s
       s     = 957
                22
       s     = 29 cm
b. L = π r (s + r)
     = 22 × 7 × (29 + 7)
       7
     = 22 × 36
     = 792 cm2
QUOTES
 If A is a 'success', then the formula is 'A = X + Y
  + Z', where X is the 'working', Y is 'play', and Z
       is keep your mouth to keep it closed.
Jika A adalah ‘sukses’, maka rumusnya adalah
  ‘A=X+Y+Z’, dimana X adalah ‘kerja’, Y adalah
  ‘bermain’, dan Z adalah jaga mulut anda agar
                   tetap tertutup.
Pendidikan adalah mata uang yang berlaku di
                    seluruh dunia
VISIT :

http://www.deepyudha.blogspot.com/


  Our beloved teacher Lilis Yuningsih,
                S.Pd,MM
THANKS FOR
   YOUR
ATTENTION 

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Cone

  • 1. BUGENVIL  Presentated by Annisa Khairati Salam Annisa Roudlotul Jannah Antania Nur’ Avyanti Hazna Putri Salsabilla Lina Nuruzzati Wike Maylani
  • 2. CONE a.) Definition of Cone  A cone is a dimensional geometric shape that tapers smoothly from a base (usually flat and circular) to a point called the apex or vertex. h : height s : slant height r : radius
  • 3. B. ELEMENTS OF A CONE a) A cone has 2 planes, namely the base and the right planes. The base is circular plane of radius r or BO, while the right plane is a curved which is also called curved surface.
  • 4. b) A cone has an edge, that is the base edge which is in the form of a circle. Circle
  • 5. c) The line segment joining point O to A is called the height of the cone. Usually it is notated by h or t. d) The line segment of the curved surface joining vertex A and the points of the circle are called slant heights. A slant height is usually notated by s or l.
  • 6. C. PaRt of Cone  The circle at the bottom of a cone defines the shape of the cone, so all of the parts of a circle are important parts of a cone. For example, the radius is an integral part of finding the volume of a cone.
  • 7.
  • 8. D. THE SURFACE AREA OF A CONE Sector TAA’ is in the circle of radius TA or of radius s/l, so that : The area of sector TAA’ = the length of arc AA’ The circle area the circle circumference The area of sector TAA’ = 2πr πs 2 2πs The area of sector TAA’ = 2πr × πs 2 2πs The area of sector TAA’ = πrs The area of the curved surface = the area of sector TAA’ = πrs
  • 9. The surface area of a cone is equal to the area of its net, or it can be expressed by the following formula. L = area of curved surface + circle area = π rs + π r2 = π r (s + r)
  • 10. The formula of the surface area of a cone is: L = π r (s + r) Where L = the surface area of the cone π = 22 or π = 3,14 7 r = circle radius (base plane of the cone) s = slant height of the cone
  • 11. E.) EXAMPLE 1) A cone has a base radius of 7 cm. If the area of its curved surface is 550 cm2 and π = 22 find : 7 a. The slant height b. The surface area of the cone c. The height of the cone
  • 12. Solution: Given that r = 7 cm, area of curved surface = 550 cm2, and π = 22 7 a. The area of curved surfaces = π rs 550 = 22 × 7 × s 7 550 = 22s s = 550 22 s = 25 cm
  • 13. b. L = π r (s + r) = 22 × 7 × (25 + 7) 7 = 22 × 32 = 704 cm2 c. ⇔ t = 24 cm.
  • 14. F.) EXERCISE 1) A cone has a base radius of 14 cm. If the area of its curved surface is 957 cm2 and π = 22 find 7 a. The slant height b. The surface area of the cone
  • 15. Solution: Given that r = 7 cm, area of curved surface = 957 cm2, and π = 22 7 a. The area of curved surfaces = πrs 957 = 22 × 7 × s 7 957 = 22s s = 957 22 s = 29 cm
  • 16. b. L = π r (s + r) = 22 × 7 × (29 + 7) 7 = 22 × 36 = 792 cm2
  • 17. QUOTES If A is a 'success', then the formula is 'A = X + Y + Z', where X is the 'working', Y is 'play', and Z is keep your mouth to keep it closed. Jika A adalah ‘sukses’, maka rumusnya adalah ‘A=X+Y+Z’, dimana X adalah ‘kerja’, Y adalah ‘bermain’, dan Z adalah jaga mulut anda agar tetap tertutup. Pendidikan adalah mata uang yang berlaku di seluruh dunia
  • 18. VISIT : http://www.deepyudha.blogspot.com/ Our beloved teacher Lilis Yuningsih, S.Pd,MM
  • 19. THANKS FOR YOUR ATTENTION 