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PRISMS
By: Lim Zia Huei, Ee Yun Shan, Nabila Hanim, Zoe, Afiqah
Zariful, Kodaruth humairaa
WHAT ARE PRISMS?
● A solid object with identical ends.
● Has flat sides (no curves)
● Has a cross section.
HOW TO SOLVE PRISMS?
To solve prism we have to:
● Find out the surface area
(2 X Area of base + perimeter of base X H)
● Volume of the prism
● Area & Volume of Cross Section
TYPES OF PRISMS
● Triangular
● Rectangular
● Pentagonal Prism
● Hexagonal Prism
PRISMS NETS
Different types of nets of prisms.
REGULAR
It is a prism that has a regular Cross Section, with equal edge lengths and
equal angles.
IRREGULAR
It is a prism that has an irregular Cross Section, with different edge lengths and
angles.
RIGHT VS OBLIQUE PRISMS
Right Prism: It is a geometric solid that has a polygon as its base and vertical
sides perpendicular to the base.
Oblique Prism: The joining edges and faces are not perpendicular to the base
faces.
SURFACE AREA
b = area of a base
p = perimeter of a base
h = height of the prism
Surface Area
= 2(½ X 8 X 3) + [(8+5+5) X 12]
= 240 cm2
Area = 2b + ph
VOLUME
b = area of base
h = height
Example:
Volume = (½ X 8 X 3) X 12
= 144 cm3
Volume = bh
EXAMPLE:
Area of cross-section
= (7x12) - (3x4)
= 84 - 12
= 72 m2
Volume of prism
= 72 x 5
= 360 m3
The diagram shows a cross-section of a cuboid after a cube is cut
out from it.
EXAMPLE:
Finding the volume of the oblique prism.
Volume of the oblique prism
= [ ½ x (8+4) x 9 ] x 15
= 54 x 15
= 810 cm2

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Prisms presentation

  • 1. PRISMS By: Lim Zia Huei, Ee Yun Shan, Nabila Hanim, Zoe, Afiqah Zariful, Kodaruth humairaa
  • 2. WHAT ARE PRISMS? ● A solid object with identical ends. ● Has flat sides (no curves) ● Has a cross section.
  • 3. HOW TO SOLVE PRISMS? To solve prism we have to: ● Find out the surface area (2 X Area of base + perimeter of base X H) ● Volume of the prism ● Area & Volume of Cross Section
  • 4. TYPES OF PRISMS ● Triangular ● Rectangular ● Pentagonal Prism ● Hexagonal Prism
  • 5. PRISMS NETS Different types of nets of prisms.
  • 6. REGULAR It is a prism that has a regular Cross Section, with equal edge lengths and equal angles.
  • 7. IRREGULAR It is a prism that has an irregular Cross Section, with different edge lengths and angles.
  • 8. RIGHT VS OBLIQUE PRISMS Right Prism: It is a geometric solid that has a polygon as its base and vertical sides perpendicular to the base. Oblique Prism: The joining edges and faces are not perpendicular to the base faces.
  • 9. SURFACE AREA b = area of a base p = perimeter of a base h = height of the prism Surface Area = 2(½ X 8 X 3) + [(8+5+5) X 12] = 240 cm2 Area = 2b + ph
  • 10. VOLUME b = area of base h = height Example: Volume = (½ X 8 X 3) X 12 = 144 cm3 Volume = bh
  • 11. EXAMPLE: Area of cross-section = (7x12) - (3x4) = 84 - 12 = 72 m2 Volume of prism = 72 x 5 = 360 m3 The diagram shows a cross-section of a cuboid after a cube is cut out from it.
  • 12. EXAMPLE: Finding the volume of the oblique prism. Volume of the oblique prism = [ ½ x (8+4) x 9 ] x 15 = 54 x 15 = 810 cm2