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Find the volume of the largest right Circular cone that can be cut of a cube whose edge is 21cm.
➢ Gɪᴠᴇ Tʜᴇ Bᴇsᴛ Aɴsᴡᴇʀ.
Answers
Step-by-step explanation:
Given:-
A cube whose edge is 21cm.
To find :-
Find the volume of the largest right Circular cone that can be cut of a cube whose edge is 21cm. ?
Solution :-
Given that
The edge of a cube (a) = 21 cm
If the largest right Circular cone that can be cut of a cube whose edge is 21cm then
The radius of the cone = Edge of the cube /2
=> r = 21/2 cm
And height of the cone (h) = 21 cm
We know that
Volume of a right circular cone = (1/3)πr²h cubic units
=> Volume = (1/3)×(22/7)×(21/2)²×21 cm³
=> V = (1/3)×(22/7)×(21/2)×(21/2)×21
=> V = (1×22×21×21×21)/(3×7×2×2)
=> V = (11×21×21)/2
=> V = 4851/2
=> V = 2425.5 cm³
Answer:-
The volume of the given right circular cone is 2425.5 cm³
Used formulae:-
→ Volume of a right circular cone = (1/3)πr²h cubic units
- r = Radius
- h = Height
- π = 22/7
Used Concept :-
→ If the largest right Circular cone that can be cut of a cube then the height if the cone is its edge of the cube and the half of the edge is the radius of the cone.
Answer:
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Step-by-step explanation:
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