the slant height and height of a right circular cone are 41cm and 40cm respectively.then what is the radius?
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Step-by-step explanation:
Given:-
The slant height and height of a right circular cone are 41cm and 40cm respectively.
To find:-
what is the radius of the circular cone?
Solution:-
Slant height of a circular cone = 41 cm
Height of the circular cone = 40 cm
Let l = 41 cm and h = 40 cm
We know that
The radius of a cone is 'r' units ,height is 'h' units and the slant height of the cone is 'l' units then
l^2=h^2+r^2
=>r^2=l^2-h^2
=>r = √(l^2-h^2) units
On Substituting the values in the formula
=>r = √(41^2-40^2) cm
=>r =√(1681-1600) cm
=>r = √81 cm
=>r = 9 cm
Radius = 9 cm
Answer:-
The radius of the circular cone = 9 cm
Used formula:-
- The radius of a cone is 'r' units ,height is 'h' units and the slant height of the cone is 'l' units then l^2=h^2+r^2
Answered by
15
9 cm
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