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A cuboidal shape gold biscuit is of dimensions 8cm×5cm×2cm. from this gold biscuit , small lockets each of volume 2.5 cm cube are made how many such lockets can be made from the school biscuit?
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A cuboidal shape gold biscuit is of dimensions 8cm×5cm×2cm. from this ...
To determine how many small lockets can be made from a cuboidal gold biscuit, we first need to calculate the volume of the gold biscuit and then divide it by the volume of a single locket.
1. Volume of the Gold Biscuit
- The formula for the volume of a cuboid is given by:
Volume = Length × Breadth × Height
- Given dimensions:
Length = 8 cm
Breadth = 5 cm
Height = 2 cm
- Calculating the volume:
Volume = 8 cm × 5 cm × 2 cm = 80 cm³
2. Volume of a Single Locket
- The volume of each small locket is provided as:
Volume of one locket = 2.5 cm³
3. Number of Lockets
- To find the total number of lockets that can be made from the gold biscuit, we divide the total volume of the biscuit by the volume of one locket:
Number of lockets = Volume of biscuit / Volume of one locket
- Performing the calculation:
Number of lockets = 80 cm³ / 2.5 cm³ = 32
4. Conclusion
- Therefore, the total number of small lockets that can be made from the gold biscuit is:
- 32 lockets
This calculation demonstrates the process of deriving how many items can be produced from a given volume of material, which is a common problem in resource management and manufacturing processes.
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A cuboidal shape gold biscuit is of dimensions 8cm×5cm×2cm. from this gold biscuit , small lockets each of volume 2.5 cm cube are made how many such lockets can be made from the school biscuit?
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