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Find the area of the cardboard required ...

Find the area of the cardboard required to make a closed box of length 25cm, 0.5m and height 15cm.

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To find the area of the cardboard required to make a closed box with given dimensions, we need to calculate the surface area of the box. The formula for the surface area \( A \) of a closed box (cuboid) is given by: \[ A = 2(lw + lh + wh) \] where: - \( l \) = length ...
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RD SHARMA-MENSURATION-II (VOLUMES AND SURFACE AREAS OF A CUBOID AND A CUBE)-All Questions
  1. Find the volume of a cube whose surface area is 96\ c m^2 (ii) 150\...

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  2. The dimensions of a cuboid are in the ratio 5:3:1 and its total sur...

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  3. Find the area of the cardboard required to make a closed box of len...

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  4. Find the surface area of a wooden box whose shape is of a cube, and...

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  5. The dimensions of an oil tin are 26 c m\ x\ 26 c m\ x\ 45 c mdot Find ...

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  6. A classroom is 11m long, 8m wide and 5m high. Find the sum of the a...

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  7. A swimming pool is 20m long 15m wide and 3m deep. Find the cost of ...

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  8. The perimeter of a floor of a room is 30m and its height is 3m. Fin...

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  9. Show that the product of the areas of the floor and two adjacent wa...

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  10. The walls and ceiling of a room are to be plastered. The length, br...

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  11. A cuboid has total surface area of 50\ m^2 and lateral surface area is...

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  12. A classroom is 7m long, 6m broad and 3.5m high. Doors and windows o...

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  13. The central hall of a school is 80m long and 8m high. It has 10 door...

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  14. The volume of a cuboid is 440\ c m^3 and the area of its base is 88\ c...

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  15. The volume of a cube is 1, 000\ c m^3dot Find its total surface ...

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  16. The dimensions of a metallic cuboid are: 100\ c mxx80xx64\ c m . It...

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  17. How many 3\ m e t r e\ c u b e s can be cut from a cuboid measuring...

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  18. A cube of 9cm edge is immersed completely in a rectangular vessel c...

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  19. The length of a cold storage is double its breadth. Its height is 3...

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  20. Two cubes each of 10cm edge are joined end to end. Find the surface...

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