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1
Standard 
IX 
2
THE NATIONAL ANTHEM 
Jana-gana-mana adhinayaka, jaya he 
Bharatha-bhagya-vidhata. 
Punjab-sindh-Gujarat-Martha 
Dravida-Utkala-Banga 
Vindhya-Himachala-Yamuna-Ganga 
Uchchala-Jaladhi-taranga 
Tava subha name jage, 
Tava subha asisa mage, 
Gahe tava jaya gatha. 
Jana-gana-mangala-dayaka jaya he 
Bharatha-bhagya-vidhata. 
Jaya he, jaya he, jaya he, 
Jaya jaya jaya, jaya he! 
3
Dear children. 
We are studying this chapter “PRISMS” in continuation of the study of rectangular prisms. Apart from finding the volume and surface area of the prisms by using the formula the study of this chapter enable the student to attain the aptitude to apply the knowledge they gained in necessary situation in daily life. Through this chapter the students understand the changes taking place in the volume and surface area while joining the prisms or cutting them into smaller prisms applying logically the knowledge obtained from the previous classes about the geometrically figures. 
4
Content 
Page No: 
Prisms 
6 
Types of Prisms and its properties 
7-8 
Surface area of prisms 
9 
Volume of prisms 
11 
5
Prism S 
A solid with two congruent parallel faces, where any cross section parallel to those faces is congruent to them. 
6
TYPES OF PRISMS 
Triangular prism Square prism 
7
Rectangular prisms 
Hexagonal prism 
Cylinder 
8
Surface Area of Prisms 
The surface area of prisms is the sum of its base area and lateral surface area 
The lateral surface area of any prism is equal to the product of its base perimeter and height. 
9
Prisms 
Lateral Surface area 
Base area 
Total Surface area 
Rectangular 
2hl+2bh 
2lb 
2( lb + bh + lh) 
Square 
2a2h 
a2 
2a(a + 2h) 
Hexagonal 
3ab 
6ab + 6bh 
Cylinder 
Cylindrical surface area= πr2h 
2πr 
2πr(r + h) 
Triangular 
(a + b + c )H 
bh 
(a + b + c )H x bh 
10
Volume of Prism 
Prism 
Volume 
Rectangular 
lbh 
Square 
a2h 
Hexagonal 
3√3h/a2 
Cylinder 
πr2h 
Triangular 
½ (lxbxh) 
Volume of a prism is the product of its base area and height 
11
Triangular prism 
It has two triangular bases and three rectangular faces 
It consist of 5 faces and 6 vertices. 
If the base face of the triangular prism is equilateral triangle and the other faces are squares, then the triangular prism is said to be semi regular 
12
Square prism 
A solid figure whose bases are squares 
Another name of square prism is cuboid 
Opposite sides and angles are congruent 
Faces of square prisms are rectangles 
13
Rectangular prism 
A rectangular prism has six rectangular faces 
The opposite faces are equal and parallel 
The bases are congruent to each other 
14
Hexagonal prism 
•Hexagonal prism has hexagonal base 
•It has 8 faces, 18 edges and 12 vertices 
15
Cylinder 
Cylinder has two circular bases 
The bases are always congruent and parallel to each other 
Height of the cylinder is the perpendicular distance between the bases 
16
17

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Eresourcesviji

  • 1. 1
  • 3. THE NATIONAL ANTHEM Jana-gana-mana adhinayaka, jaya he Bharatha-bhagya-vidhata. Punjab-sindh-Gujarat-Martha Dravida-Utkala-Banga Vindhya-Himachala-Yamuna-Ganga Uchchala-Jaladhi-taranga Tava subha name jage, Tava subha asisa mage, Gahe tava jaya gatha. Jana-gana-mangala-dayaka jaya he Bharatha-bhagya-vidhata. Jaya he, jaya he, jaya he, Jaya jaya jaya, jaya he! 3
  • 4. Dear children. We are studying this chapter “PRISMS” in continuation of the study of rectangular prisms. Apart from finding the volume and surface area of the prisms by using the formula the study of this chapter enable the student to attain the aptitude to apply the knowledge they gained in necessary situation in daily life. Through this chapter the students understand the changes taking place in the volume and surface area while joining the prisms or cutting them into smaller prisms applying logically the knowledge obtained from the previous classes about the geometrically figures. 4
  • 5. Content Page No: Prisms 6 Types of Prisms and its properties 7-8 Surface area of prisms 9 Volume of prisms 11 5
  • 6. Prism S A solid with two congruent parallel faces, where any cross section parallel to those faces is congruent to them. 6
  • 7. TYPES OF PRISMS Triangular prism Square prism 7
  • 8. Rectangular prisms Hexagonal prism Cylinder 8
  • 9. Surface Area of Prisms The surface area of prisms is the sum of its base area and lateral surface area The lateral surface area of any prism is equal to the product of its base perimeter and height. 9
  • 10. Prisms Lateral Surface area Base area Total Surface area Rectangular 2hl+2bh 2lb 2( lb + bh + lh) Square 2a2h a2 2a(a + 2h) Hexagonal 3ab 6ab + 6bh Cylinder Cylindrical surface area= πr2h 2πr 2πr(r + h) Triangular (a + b + c )H bh (a + b + c )H x bh 10
  • 11. Volume of Prism Prism Volume Rectangular lbh Square a2h Hexagonal 3√3h/a2 Cylinder πr2h Triangular ½ (lxbxh) Volume of a prism is the product of its base area and height 11
  • 12. Triangular prism It has two triangular bases and three rectangular faces It consist of 5 faces and 6 vertices. If the base face of the triangular prism is equilateral triangle and the other faces are squares, then the triangular prism is said to be semi regular 12
  • 13. Square prism A solid figure whose bases are squares Another name of square prism is cuboid Opposite sides and angles are congruent Faces of square prisms are rectangles 13
  • 14. Rectangular prism A rectangular prism has six rectangular faces The opposite faces are equal and parallel The bases are congruent to each other 14
  • 15. Hexagonal prism •Hexagonal prism has hexagonal base •It has 8 faces, 18 edges and 12 vertices 15
  • 16. Cylinder Cylinder has two circular bases The bases are always congruent and parallel to each other Height of the cylinder is the perpendicular distance between the bases 16
  • 17. 17