If the volume of a right circular cone is V cubic- unit , base area is A sq- unit and height is H unit , then find the value of `(AH)/(V)`.

Explanation

Let the radius of the right circular cone is r unit. `therefore` the volume of the cone , `V=(1)/(3)pi r^2H` cubic - unit
Again , the area of the base of the cone , `A=pir^2` sq-unit.
`therefore (AH)/(V)=(pir^2H)/((1)/(3)pir^2H)rArr (AH)/(V)=3`
Hence the value of `(AH)/(V)=3`.