A joker’s cap is in the form of right circular cone whose base radius is 7 cm and height is 24 cm. Find the area of the sheet required to make 10 such caps.
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Answered by
75
HELLO DEAR,
GIVEN:-
radius of cone r = 7cm
height of cone h = 24cm
slant height l = √(24² + 7²) = √(576 + 49) = √625
l = 25cm
since, joker's cap is in the form of right circular cone
so, area of joker's cap = πrl
=> 22/7 × 7 × 25
=> 22 × 25
=> 550cm²
so, curved surface area of 1 joker's cap = 550cm²
curved surface area 10 joker's cap = 10 × 550 = 5500cm²
I HOPE IT'S HELP YOU DEAR,
THANKS
GIVEN:-
radius of cone r = 7cm
height of cone h = 24cm
slant height l = √(24² + 7²) = √(576 + 49) = √625
l = 25cm
since, joker's cap is in the form of right circular cone
so, area of joker's cap = πrl
=> 22/7 × 7 × 25
=> 22 × 25
=> 550cm²
so, curved surface area of 1 joker's cap = 550cm²
curved surface area 10 joker's cap = 10 × 550 = 5500cm²
I HOPE IT'S HELP YOU DEAR,
THANKS
nithinchandran04:
a big thanks
Answered by
48
Solutions :-
Given :
Radius = r = 7 cm
Height = h = 24 cm
Find the slant height (l) of circular cone :-
l = √(24² + 7²)
= √(476 + 49)
= √(625) = 25
Find area of sheet :-
Curved surface area of right circular cone = πrl sq. unit
= 22/7 × 7 × 25 cm²
= 22 × 25 cm²
= 550 cm²
Find the area of the sheet required to make 10 such caps :-
Area of the sheet required to make 1 cap = 550 cm²
Area of the sheet required to make 10 such caps = 550 × 10 = 5500 cm²
Hence,
The area of the sheet required to make 10 such caps = 5500 cm²
_______________________
✯ @shivamsinghamrajput ✯
Given :
Radius = r = 7 cm
Height = h = 24 cm
Find the slant height (l) of circular cone :-
l = √(24² + 7²)
= √(476 + 49)
= √(625) = 25
Find area of sheet :-
Curved surface area of right circular cone = πrl sq. unit
= 22/7 × 7 × 25 cm²
= 22 × 25 cm²
= 550 cm²
Find the area of the sheet required to make 10 such caps :-
Area of the sheet required to make 1 cap = 550 cm²
Area of the sheet required to make 10 such caps = 550 × 10 = 5500 cm²
Hence,
The area of the sheet required to make 10 such caps = 5500 cm²
_______________________
✯ @shivamsinghamrajput ✯
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