SUMMARY
The discussion focuses on calculating the percentage of ice that remains above water when floating, using the densities of water (1000 kg/m³) and ice (920 kg/m³). The solution reveals that 8% of the ice volume is above the water level. By considering a volume of ice (100 m³), the mass is calculated as 92,000 kg, which displaces 92 m³ of water. This leads to the conclusion that the remaining volume of ice above the water line is 8 m³, resulting in the final percentage of 8% above the water level.
PREREQUISITES
- Understanding of buoyancy principles
- Basic knowledge of density calculations
- Familiarity with volume and mass relationships
- Ability to create and interpret free body diagrams
NEXT STEPS
- Study Archimedes' principle in detail
- Learn about the concept of buoyant force
- Explore applications of density in fluid mechanics
- Practice problems involving floating and submerged objects
USEFUL FOR
Students in physics or engineering, educators teaching buoyancy concepts, and anyone interested in fluid dynamics and related calculations.