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What is the surface area of a rectangular parallelepiped of 5 cm? How many cubic centimeters is the volume
250,250
Surface Area and Volume Formula of Box
Length a Width b Height c
Surface area =2(a×b+b×c+a×c)
Volume = a×b×c
RELATED INFORMATIONS
- 1. Take a maximum cube from a cuboid of 6 cm in length, and that volume of the cube is 64 cubic decimeter.
- 2. A cuboid with a surface area of 360 square centimeters could be cut into two identical cuboids. How many cubic centimeters was each cuboid? A cuboid with a surface area of 360 cm2 can be cut into exactly two identical cubes. What is the volume of each small cube? A cuboid with a surface area of 360 square centimeters can be cut into exactly two identical cubes. What is the volume of each small cube?
- 3. A cube has a surface area of 360 square centimeters. Cut it into two identical cubes. What is the surface area of each cuboid?
- 4. A cuboid has a surface area of 360 square centimeters and can be cut into two identical cubes. The volume of each cube is ______ cubic centimeters.
- 5. A cuboid has a surface area of 360 square centimeters and can be cut into two identical cubes. The volume of each cube is ______ cubic centimeters.
- 6. A cuboid is cut into two identical cubes, increasing the surface area by 18 cm2, which is () cm2
- 7. By reducing the height of the cuboid by 4 decimetres, it becomes a cuboid and its surface area is reduced by 80 square metres. The cuboid was originally () cubic metres
- 8. A cuboid wood (as shown in the figure), after cutting a cuboid with a volume of 72 decimeters, the remaining part is exactly a cuboid with a prism length of 3 decimeters. Find the surface area of the original cuboid.
- 9. When the height of a rectangle is increased by 3 dm, it becomes a cube. The surface area of this cube is increased by 48 dm2 compared with that of the original cube. Formula ~
- 10. The sum of the edges of a cuboid is 48 dm, the cuboid is known to be 8 dm long and 3 dm wide. The sum of the edges of a cuboid is 48 dm, and the cuboid is known to be 8 dm long and 3 dm wide.
- 11. The sum of the edges of a cuboid is 256 cm, the length is four times the width, and the height is three times the width. Find the surface area and volume of the cuboid
- 12. The total length of a rectangular parallelepiped is 108 cm, its aspect ratio is 4:3:2, and its surface area is ______.
- 13. What is the surface area and volume of a cuboid whose ratio of length, width and height is 4:3:2 and whose total length of edges is 108 cm?
- 14. What is the surface area and volume of a cuboid whose ratio of length, width and height is 4:3:2 and whose total length of edges is 108 cm?
- 15. A cuboid, the ratio of length, width and height is 4 to 3 to 2, and the total length of its edges is 108CM. What is the surface area and volume of the cuboid
- 16. What is the surface area and volume of a cuboid whose aspect ratio is 4:3:2 and the sum of the edges is 108 cm? Urgent What is the surface area and volume of a cuboid, whose aspect ratio is 4:3:2, and the sum of edges is 108 cm? Urgent! Urgent!
- 17. 1. The bottom of a cuboid is a square with a side length of 6 cm. Its surface area is 360 cm2. How high is its height? 2. Fill in a number in () so that the number has a factor of 3, how many types of fill? 13( )6( ) 2( )3( ) 68( )( ) 4( )9( ) 3. The length of a classroom is 12m, and the height is 4m. The four walls and the flat roof of the classroom shall be painted. What is the area of the painting except the area of the doors and windows and the blackboard of 28m2?
- 18. A rectangular parallelepiped with a square bottom and a square surface area is The surface area of a box is () times the area of a base
- 19. A cuboid has a surface area of 160 square centimeters and can be cut into exactly two identical cubes. What is the volume of each cube? A cuboid has a surface area of 160 square centimeters and can be cut into exactly two identical cubes. What is the volume of each cube? [Note that I'm talking about cuboids, cuboids, not rectangles, squares]
- 20. There is a cuboid, which can be cut into four cuboids of the same size. Each cuboid has a surface area of 24 square centimeters, the surface area of the original cuboid The original surface area is () square centimeters, or maybe () square centimeters. There is a cuboid that can be cut into just four cubes of the same size, each having a surface area of 24 square centimeters, the surface area of the original cuboid The original surface area is () square centimeters, or maybe () square centimeters.