Q1. Find the lateral surface area and the total surface area of a cuboids whose dimensions are: Q2. The dimensions of a room are . It has one door of dimensions and two windows each of dimensions washing the walls at . Find the cost of white . Q3. Find the lateral surface area and the total surface area of a cube of edge Q4. A roller is long has a diameter of . . To level a play ground it takes complete revolutions. Determine the cost of leveling the play ground at the rate of . Q5. The diameter of a cylinder is and its height is . Find the curved surface Q6. area, total surface area and the volume of the cylinder. The curved surface area of a coin is and its diameter is . What is its aslant height? Q7. The circumference of the base of a cone is Q8. the volume and curved surface of the cone. Find the total surface area of a hemisphere of radius Q9. Q10. and its slant height is . Find . If the radius of a balloon is doubled by pumping air into it, find the ratio of the two surface areas. A water tank in the form of a cuboid is . Find the capacity of the tank in liters if . Q11. If the surface area of a cube is Q12. The diameters of two cones are equal. If their slant heights are in the ratio Q13. find the ratio of their curved surface area. Circular plates, each of radius and thickness Q14. other to form a solid right circular cylinder. Find the total surface area and volume of the cylinder. A powder tin has a square base with side and height . Another is cylindrical with diameter of its base , find the volume of the cube. and height , are placed one above the . Which has more capacity and by how much? © Copyright 2011 - 12 Educomp Solutions Ltd. Page 1 of 3 Q15. Find the volume, curved surface area and the total surface area of a cone whose height and the slant height are respectively respectively. Q16. The radius and height of a right circular cone are in the ratio . If its volume is , find its slant height. Q17. The volume of a sphere is . Find its radius and hence its surface area. Q18. The surface areas of two spheres are in the ratio . Find the ratio of their volumes. Q19. A solid metallic cylinder of base radius cone of height Q20. A cone is and base radius and height is melted to form a . Find the number of cones formed. high and the radius of its base is . It is melted and recast into sphere. Find the radius of the sphere. Answers A1. A2. A3. A4. A5. A6. A7. A8. A9. A10. A11. A12. A13. © Copyright 2011 - 12 Educomp Solutions Ltd. Page 2 of 3 A14. Tin with square base has more capacity, A15. A16. A17. A18. A19. A20. © Copyright 2011 - 12 Educomp Solutions Ltd. Page 3 of 3
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