Question : The sum of the length and breadth of a cuboid is 4 cm. Length is three times the breadth. If the height of the cuboid is half of the sum of its length and breadth. Then what is the total surface area of the cuboid?

Option 1: 64 cm²

Option 2: 22 cm²

Option 3: 32 cm²

Option 4: 30 cm²

Question : The sum of the length, breadth, and height of a cuboid box is 20 cm and the total surface area of a cuboid is 256 sq. cm. What is the maximum length (in approximate) of a stick that can be placed inside the cuboid box?

Option 1: 16 cm

Option 2: 24 cm

Option 3: 32 cm

Option 4: 12 cm

Question : The length of a cuboid is thrice of its breadth and the height of a cuboid is twice its breadth. If the breadth of the cuboid is 6 cm, then what is the total surface area of the cuboid?

Option 1: 844 cm²

Option 2: 708 cm²

Option 3: 762 cm²

Option 4: 792 cm²

Question : The length of a cuboid is 8 cm. If the breadth of the cuboid is twice its length and the height of the cuboid is half of its length, then what is the total surface area of the cuboid?

Option 1: $448 \ \text{cm}^2$

Option 2: $216 \ \text{cm}^2$

Option 3: $188\ \text{cm}^2$

Option 4: $154\ \text{cm}^2$

Question : Three solid iron cubes of edges 4 cm, 5 cm, and 6 cm are melted to make a new cube. 62 cm³ of the melted material is lost due to improper handling. The area (in cm²) of the whole surface of the newly formed cube is:

Option 1: 294

Option 2: 343

Option 3: 125

Option 4: 216