Rectangular Prism and it's Total Surface Area
Trending Questions
Q. The total surface area of a rectangular prism is___
- 2(lb)+2(bh)+2(lh)
- lbh
- 2(lw)+2(bw)
- 2(l+w)h
Q.
3 identical cubes are stacked on top of each other as shown in the diagram above, the combined surface area of the structure formed equals .
3 identical cubes are stacked on top of each other as shown in the diagram above, the combined surface area of the structure formed equals
- 332 sq. units
- 492 sq. units
- 300 sq. units
Q. The surface area of a solid is the sum of the areas of all its outer surfaces (faces).
- False
- True
Q. The lateral surface area of a solid is the sum of areas of all the walls, excluding the top and the bottom surfaces of the solid.
- False
- True
Q. A matchstick box in the shape of rectangular prism with the dimensions 5 m×2 m×4 m. Calculate the total surface area of the matchstick.
- 70 m2
- 76 m2
- 78 m2
- 79 m2
Q. The total surface area of a rectangular prism is 900 ft2. The length and breadth of this prism is 15 ft and 10 ft resepctively. Find the depth of this rectangular prism.
- 12 ft
- 15 ft
- 24 ft
- 6 ft
Q. The dimensions of the rectangular prism is 8 in×4 in×6 in. The total surface area of a rectangular prism is x3 in2. Find the value of x.
- 208
- 624
- 208 in2
- 624 in2
Q.
Find the surface area of the prism or regular pyramid.
Q. What is the side length of the largest cubes that can fill this rectangular prism perfectly?
- 0.5 units
- 1 unit
- 2 units
Q.
For the cube as shown in the diagram, if AB is the length of the rectangular prism and BC is the width of the ccuboid, then it's height is .
For the cube as shown in the diagram, if AB is the length of the rectangular prism and BC is the width of the ccuboid, then it's height is
- CD
- GF
- GD
Q.
Compute the surface area (in sq. cm) occupied by the rectangular prism shown in the above diagram.
Compute the surface area (in sq. cm) occupied by the rectangular prism shown in the above diagram.
- 390
Q. A rectagular tank is 120 cm long, x cm wide and 70 cm depth. It can hold 840, 000 cm3 volume of water upto it's full capacity. Find the total surface area of the rectangular prism.
- 548×102 cm3
- 548 cm2
- 548×103 cm2
- 548×102 cm2