Calculate Volume of a Right Circular Cylinder - Cylinder Volume Help

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SUMMARY

The volume of a right circular cylinder can be calculated using the formula V = π * r² * l, where r is the radius and l is the length of the cylinder. In this discussion, the radius is specified as 2.36 cm and the length as 44.0 cm, resulting in a calculated volume of approximately 770 cm³. The confusion regarding the terminology of "length" versus "height" is clarified by noting that both refer to the same measurement in this context. The formula is confirmed as correct for calculating the volume of a cylinder.

PREREQUISITES
  • Understanding of the formula for volume of a cylinder (V = π * r² * l)
  • Basic knowledge of geometry, specifically circular shapes
  • Familiarity with the mathematical constant π (pi)
  • Ability to perform calculations involving exponents and multiplication
NEXT STEPS
  • Review the properties of right circular cylinders in geometry
  • Practice calculating volumes of various geometric shapes
  • Explore the significance of π in mathematical calculations
  • Learn about the relationship between length and height in three-dimensional shapes
USEFUL FOR

This discussion is beneficial for students studying geometry, particularly those learning about volume calculations for three-dimensional shapes. It is also useful for educators looking for examples to explain the concept of volume in right circular cylinders.

skandol
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Homework Statement


A right circular cylinder has a radius of 2.36 cm and a length of 44.0 cm. Its volume is ____ cm3?

Homework Equations



V=pi*r^2*l


(i am not sure if this equation is correct because the say to use height and i am given length)

The Attempt at a Solution



Volume= 770 cm3
 
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Looks good to me.
 


skandol said:

Homework Statement


A right circular cylinder has a radius of 2.36 cm and a length of 44.0 cm. Its volume is ____ cm3?

Homework Equations



V=pi*r^2*l


(i am not sure if this equation is correct because the say to use height and i am given length)
Then turn the cylinder on its end!:smile:

The Attempt at a Solution



Volume= 770 cm3[/QUOTE]
 

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