Is the water pressure of a cone greater than a cylinder?

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SUMMARY

The water pressure at the bottom of a cylinder tank filled with water is equal to the water pressure at the bottom of an upside-down cone tank filled with water when both tanks are at the same depth. This conclusion is based on the principle that hydrostatic pressure depends solely on the height of the water column above the measurement point, not the shape of the container. The equation used to calculate the pressure at the bottom of both tanks is P = ρgh, where P is the pressure, ρ is the density of the water, g is the acceleration due to gravity, and h is the height of the water column.

PREREQUISITES
  • Understanding of hydrostatic pressure principles
  • Familiarity with the equation P = ρgh
  • Basic knowledge of fluid mechanics
  • Concept of water density and its effects on pressure
NEXT STEPS
  • Study hydrostatic pressure in different geometries
  • Explore applications of the equation P = ρgh in real-world scenarios
  • Investigate the effects of fluid density variations on pressure calculations
  • Learn about fluid mechanics principles in engineering contexts
USEFUL FOR

Students in physics or engineering, fluid mechanics enthusiasts, and anyone interested in understanding the principles of hydrostatic pressure in various container shapes.

radaballer
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is the water pressure at the bottom of a cylinder tank full of water more than the water pressure at the bottom of an upsidedown cone tank full of water?? If so, what eqauation could be used to find the pressure at the bottom of the cone?
 
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Given the same depths, "No."
 

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